Advertisement
| partial differential equations for scientists and engineers: Partial Differential Equations for Scientists and Engineers Stanley J. Farlow, 2012-03-08 Practical text shows how to formulate and solve partial differential equations. Coverage includes diffusion-type problems, hyperbolic-type problems, elliptic-type problems, and numerical and approximate methods. Solution guide available upon request. 1982 edition. |
| partial differential equations for scientists and engineers: Partial Differential Equations for Scientists and Engineers Geoffrey Stephenson, 1996-01-01 Partial differential equations form an essential part of the core mathematics syllabus for undergraduate scientists and engineers. The origins and applications of such equations occur in a variety of different fields, ranging from fluid dynamics, electromagnetism, heat conduction and diffusion, to quantum mechanics, wave propagation and general relativity. This volume introduces the important methods used in the solution of partial differential equations. Written primarily for second-year and final-year students taking physics and engineering courses, it will also be of value to mathematicians studying mathematical methods as part of their course. The text, which assumes only that the reader has followed a good basic first-year ancillary mathematics course, is self-contained and is an unabridged republication of the third edition published by Longman in 1985. |
| partial differential equations for scientists and engineers: Linear Partial Differential Equations for Scientists and Engineers Tyn Myint-U, Lokenath Debnath, 2007-04-05 This significantly expanded fourth edition is designed as an introduction to the theory and applications of linear PDEs. The authors provide fundamental concepts, underlying principles, a wide range of applications, and various methods of solutions to PDEs. In addition to essential standard material on the subject, the book contains new material that is not usually covered in similar texts and reference books. It also contains a large number of worked examples and exercises dealing with problems in fluid mechanics, gas dynamics, optics, plasma physics, elasticity, biology, and chemistry; solutions are provided. |
| partial differential equations for scientists and engineers: Partial Differential Equations For Scientists And Engineers Geoffrey Stephenson, 1996-07-18 Partial differential equations form an essential part of the core mathematics syllabus for undergraduate scientists and engineers. The origins and applications of such equations occur in a variety of different fields, ranging from fluid dynamics, electromagnetism, heat conduction and diffusion, to quantum mechanics, wave propagation and general relativity.This volume introduces the important methods used in the solution of partial differential equations. Written primarily for second-year and final-year students taking physics and engineering courses, it will also be of value to mathematicians studying mathematical methods as part of their course. The text, which assumes only that the reader has followed a good basic first-year ancillary mathematics course, is self-contained and is an unabridged republication of the third edition published by Longman in 1985. |
| partial differential equations for scientists and engineers: Nonlinear Partial Differential Equations for Scientists and Engineers Lokenath Debnath, 2013-11-11 This expanded and revised second edition is a comprehensive and systematic treatment of linear and nonlinear partial differential equations and their varied applications. Building upon the successful material of the first book, this edition contains updated modern examples and applications from diverse fields. Methods and properties of solutions, along with their physical significance, help make the book more useful for a diverse readership. The book is an exceptionally complete text/reference for graduates, researchers, and professionals in mathematics, physics, and engineering. |
| partial differential equations for scientists and engineers: Partial Differential Equations for Scientists and Engineers Tyn Myint U., Lokenath Debnath, 1987 |
| partial differential equations for scientists and engineers: Solution Manual for Partial Differential Equations for Scientists and Engineers Stanley J. Farlow, 2020-07-15 Originally published by John Wiley and Sons in 1983, Partial Differential Equations for Scientists and Engineers was reprinted by Dover in 1993. Written for advanced undergraduates in mathematics, the widely used and extremely successful text covers diffusion-type problems, hyperbolic-type problems, elliptic-type problems, and numerical and approximate methods. Dover's 1993 edition, which contains answers to selected problems, is now supplemented by this complete solutions manual. |
| partial differential equations for scientists and engineers: Introduction to Partial Differential Equations for Scientists and Engineers Using Mathematica Kuzman Adzievski, Abul Hasan Siddiqi, 2016-04-19 With special emphasis on engineering and science applications, this textbook provides a mathematical introduction to the field of partial differential equations (PDEs). The text represents a new approach to PDEs at the undergraduate level by presenting computation as an integral part of the study of differential equations. The authors use the computer software Mathematica (R) along with graphics to improve understanding and interpretation of concepts. The book also presents solutions to selected examples as well as exercises in each chapter. Topics include Laplace and Fourier transforms as well as Sturm-Liuville Boundary Value Problems. |
| partial differential equations for scientists and engineers: Partial Differential Equations for Scientists and Engineers G. Stephenson, 1980 |
| partial differential equations for scientists and engineers: Numerical Partial Differential Equations for Environmental Scientists and Engineers Daniel R. Lynch, 2006-06-02 For readers with some competence in PDE solution properties, this book offers an interdisciplinary approach to problems occurring in natural environmental media: the hydrosphere, atmosphere, cryosphere, lithosphere, biosphere and ionosphere. It presents two major discretization methods: Finite Difference and Finite Element, plus a section on practical approaches to ill-posed problems. The blend of theory, analysis, and implementation practicality supports solving and understanding complicated problems. |
| partial differential equations for scientists and engineers: Partial Differential Equations for Scientists and Engineers Stanley J. Farlow, 1982 |
| partial differential equations for scientists and engineers: Handbook of Linear Partial Differential Equations for Engineers and Scientists Andrei D. Polyanin, 2001-11-28 Following in the footsteps of the authors' bestselling Handbook of Integral Equations and Handbook of Exact Solutions for Ordinary Differential Equations, this handbook presents brief formulations and exact solutions for more than 2,200 equations and problems in science and engineering. Parabolic, hyperbolic, and elliptic equations with |
| partial differential equations for scientists and engineers: Partial Differential Equations for Scientists and Engineers , 1985 |
| partial differential equations for scientists and engineers: Numerical Methods for Solving Partial Differential Equations George F. Pinder, 2018-02-05 A comprehensive guide to numerical methods for simulating physical-chemical systems This book offers a systematic, highly accessible presentation of numerical methods used to simulate the behavior of physical-chemical systems. Unlike most books on the subject, it focuses on methodology rather than specific applications. Written for students and professionals across an array of scientific and engineering disciplines and with varying levels of experience with applied mathematics, it provides comprehensive descriptions of numerical methods without requiring an advanced mathematical background. Based on its author’s more than forty years of experience teaching numerical methods to engineering students, Numerical Methods for Solving Partial Differential Equations presents the fundamentals of all of the commonly used numerical methods for solving differential equations at a level appropriate for advanced undergraduates and first-year graduate students in science and engineering. Throughout, elementary examples show how numerical methods are used to solve generic versions of equations that arise in many scientific and engineering disciplines. In writing it, the author took pains to ensure that no assumptions were made about the background discipline of the reader. Covers the spectrum of numerical methods that are used to simulate the behavior of physical-chemical systems that occur in science and engineering Written by a professor of engineering with more than forty years of experience teaching numerical methods to engineers Requires only elementary knowledge of differential equations and matrix algebra to master the material Designed to teach students to understand, appreciate and apply the basic mathematics and equations on which Mathcad and similar commercial software packages are based Comprehensive yet accessible to readers with limited mathematical knowledge, Numerical Methods for Solving Partial Differential Equations is an excellent text for advanced undergraduates and first-year graduate students in the sciences and engineering. It is also a valuable working reference for professionals in engineering, physics, chemistry, computer science, and applied mathematics. |
| partial differential equations for scientists and engineers: Partial Differential Equations for Engineers and Scientists J. N. Sharma, Kehar Singh, 2009 Partial Differential Equations for Engineers and Scientists presents various well known mathematical techniques such as variable of separable method, integral transform techniques and Green's functions method, integral equations and numerical solutions to solve a number of mathematical problems. This comprehensive and compact text book, primarily designed for advanced undergraduate and postgraduate students in mathematics, physics and engineering is enriched with solved examples and supplemented with a variety of exercises at the end of each chapter. The knowledge of advanced calculus, Fourier series and some understanding about ordinary differential equations, finite differences as well as special functions are the prerequisites for the book. Senior undergraduate and postgraduate students offering courses in partial differential equations, researchers, scientists and engineers working in RD organisations would find the book to be most useful. |
| partial differential equations for scientists and engineers: Differential Equations and Group Methods for Scientists and Engineers James M. Hill, 1992-03-17 Differential Equations and Group Methods for Scientists and Engineers presents a basic introduction to the technically complex area of invariant one-parameter Lie group methods and their use in solving differential equations. The book features discussions on ordinary differential equations (first, second, and higher order) in addition to partial differential equations (linear and nonlinear). Each chapter contains worked examples with several problems at the end; answers to these problems and hints on how to solve them are found at the back of the book. Students and professionals in mathematics, science, and engineering will find this book indispensable for developing a fundamental understanding of how to use invariant one-parameter group methods to solve differential equations. |
| partial differential equations for scientists and engineers: Partial Differential Equations for Scientists and Engineers S. J. Farlow, 2016-12-01 Solution Manual: Partial Differential Equations for Scientists and Engineers provides detailed solutions for problems in the textbook, Partial Differential Equations for Scientists and Engineers by S. J. Farlow currently sold by Dover Publications. |
| partial differential equations for scientists and engineers: Partial Differential Equations for Scientists and Engineers G. Stephenson, 1985 |
| partial differential equations for scientists and engineers: Introduction to Partial Differential Equations with Applications E. C. Zachmanoglou, Dale W. Thoe, 2012-04-20 This text explores the essentials of partial differential equations as applied to engineering and the physical sciences. Discusses ordinary differential equations, integral curves and surfaces of vector fields, the Cauchy-Kovalevsky theory, more. Problems and answers. |
| partial differential equations for scientists and engineers: Differential Equations Allan Struthers, Merle Potter, 2019-07-31 This book is designed to serve as a textbook for a course on ordinary differential equations, which is usually a required course in most science and engineering disciplines and follows calculus courses. The book begins with linear algebra, including a number of physical applications, and goes on to discuss first-order differential equations, linear systems of differential equations, higher order differential equations, Laplace transforms, nonlinear systems of differential equations, and numerical methods used in solving differential equations. The style of presentation of the book ensures that the student with a minimum of assistance may apply the theorems and proofs presented. Liberal use of examples and homework problems aids the student in the study of the topics presented and applying them to numerous applications in the real scientific world. This textbook focuses on the actual solution of ordinary differential equations preparing the student to solve ordinary differential equations when exposed to such equations in subsequent courses in engineering or pure science programs. The book can be used as a text in a one-semester core course on differential equations, alternatively it can also be used as a partial or supplementary text in intensive courses that cover multiple topics including differential equations. |
| partial differential equations for scientists and engineers: Modern Methods in Partial Differential Equations Martin Schechter, 2014-01-15 When first published in 1977, this volume made recent accomplishments in its field available to advanced undergraduates and beginning graduate students of mathematics. Now it remains a permanent, much-cited contribution to the ever-expanding literature. |
| partial differential equations for scientists and engineers: Partial Differential Equations Walter A. Strauss, 2007-12-21 Our understanding of the fundamental processes of the natural world is based to a large extent on partial differential equations (PDEs). The second edition of Partial Differential Equations provides an introduction to the basic properties of PDEs and the ideas and techniques that have proven useful in analyzing them. It provides the student a broad perspective on the subject, illustrates the incredibly rich variety of phenomena encompassed by it, and imparts a working knowledge of the most important techniques of analysis of the solutions of the equations. In this book mathematical jargon is minimized. Our focus is on the three most classical PDEs: the wave, heat and Laplace equations. Advanced concepts are introduced frequently but with the least possible technicalities. The book is flexibly designed for juniors, seniors or beginning graduate students in science, engineering or mathematics. |
| partial differential equations for scientists and engineers: Numerical Time-Dependent Partial Differential Equations for Scientists and Engineers Moysey Brio, Gary M. Webb, Aramais R. Zakharian, 2010-09-21 It is the first text that in addition to standard convergence theory treats other necessary ingredients for successful numerical simulations of physical systems encountered by every practitioner. The book is aimed at users with interests ranging from application modeling to numerical analysis and scientific software development. It is strongly influenced by the authors research in in space physics, electrical and optical engineering, applied mathematics, numerical analysis and professional software development. The material is based on a year-long graduate course taught at the University of Arizona since 1989. The book covers the first two-semesters of a three semester series. The second semester is based on a semester-long project, while the third semester requirement consists of a particular methods course in specific disciplines like computational fluid dynamics, finite element method in mechanical engineering, computational physics, biology, chemistry, photonics, etc.The first three chapters focus on basic properties of partial differential equations, including analysis of the dispersion relation, symmetries, particular solutions and instabilities of the PDEs; methods of discretization and convergence theory for initial value problems. The goal is to progress from observations of simple numerical artifacts like diffusion, damping, dispersion, and anisotropies to their analysis and management technique, as it is not always possible to completely eliminate them.In the second part of the book we cover topics for which there are only sporadic theoretical results, while they are an integral part and often the most important part for successful numerical simulation. We adopt a more heuristic and practical approach using numerical methods of investigation and validation. The aim is teach students subtle key issues in order to separate physics from numerics. The following topics are addressed: Implementation of transparent and absorbing boundary conditions; Practical stability analysis in the presence of the boundaries and interfaces; Treatment of problems with different temporal/spatial scales either explicit or implicit; preservation of symmetries and additional constraints; physical regularization of singularities; resolution enhancement using adaptive mesh refinement and moving meshes. - Self contained presentation of key issues in successful numerical simulation - Accessible to scientists and engineers with diverse background - Provides analysis of the dispersion relation, symmetries, particular solutions and instabilities of the partial differential equations |
| partial differential equations for scientists and engineers: Implementing Spectral Methods for Partial Differential Equations David A. Kopriva, 2009-05-27 This book explains how to solve partial differential equations numerically using single and multidomain spectral methods. It shows how only a few fundamental algorithms form the building blocks of any spectral code, even for problems with complex geometries. |
| partial differential equations for scientists and engineers: Partial Differential Equations Avner Friedman, 2008-11-24 Largely self-contained, this three-part treatment focuses on elliptic and evolution equations, concluding with a series of independent topics directly related to the methods and results of the preceding sections. 1969 edition. |
| partial differential equations for scientists and engineers: Partial Differential Equations in Engineering Problems Kenneth S. Miller, 2020-03-18 Concise text derives common partial differential equations, discussing and applying techniques of Fourier analysis. Also covers Legendre, Bessel, and Mathieu functions and general structure of differential operators. 1953 edition. |
| partial differential equations for scientists and engineers: Nonlinear Partial Differential Equations with Applications Tomás Roubicek, 2006-01-17 This book primarily concerns quasilinear and semilinear elliptic and parabolic partial differential equations, inequalities, and systems. The exposition quickly leads general theory to analysis of concrete equations, which have specific applications in such areas as electrically (semi-) conductive media, modeling of biological systems, and mechanical engineering. Methods of Galerkin or of Rothe are exposed in a large generality. |
| partial differential equations for scientists and engineers: A First Course in Partial Differential Equations H. F. Weinberger, 2012-04-20 Suitable for advanced undergraduate and graduate students, this text presents the general properties of partial differential equations, including the elementary theory of complex variables. Solutions. 1965 edition. |
| partial differential equations for scientists and engineers: Applied Differential Equations for Scientists and Engineers: Partial differential equations Matiur Rahman, 1991 |
| partial differential equations for scientists and engineers: Mathematical Methods for Engineers and Scientists 2 Kwong-Tin Tang, 2006-11-30 Pedagogical insights gained through 30 years of teaching applied mathematics led the author to write this set of student-oriented books. Topics such as complex analysis, matrix theory, vector and tensor analysis, Fourier analysis, integral transforms, ordinary and partial differential equations are presented in a discursive style that is readable and easy to follow. Numerous clearly stated, completely worked out examples together with carefully selected problem sets with answers are used to enhance students' understanding and manipulative skill. The goal is to help students feel comfortable and confident in using advanced mathematical tools in junior, senior, and beginning graduate courses. |
| partial differential equations for scientists and engineers: Methods for Constructing Exact Solutions of Partial Differential Equations Sergey V. Meleshko, 2006-06-18 Differential equations, especially nonlinear, present the most effective way for describing complex physical processes. Methods for constructing exact solutions of differential equations play an important role in applied mathematics and mechanics. This book aims to provide scientists, engineers and students with an easy-to-follow, but comprehensive, description of the methods for constructing exact solutions of differential equations. |
| partial differential equations for scientists and engineers: Handbook of First-Order Partial Differential Equations Andrei D. Polyanin, Valentin F. Zaitsev, Alain Moussiaux, 2001-11-15 This book contains about 3000 first-order partial differential equations with solutions. New exact solutions to linear and nonlinear equations are included. The text pays special attention to equations of the general form, showing their dependence upon arbitrary functions. At the beginning of each section, basic solution methods for the corresponding types of differential equations are outlined and specific examples are considered. It presents equations and their applications, including differential geometry, nonlinear mechanics, gas dynamics, heat and mass transfer, wave theory and much more. This handbook is an essential reference source for researchers, engineers and students of applied mathematics, mechanics, control theory and the engineering sciences. |
| partial differential equations for scientists and engineers: Applied Partial Differential Equations Paul DuChateau, David Zachmann, 2012-10-30 Superb introduction devotes almost half its pages to numerical methods for solving partial differential equations, while the heart of the book focuses on boundary-value and initial-boundary-value problems on spatially bounded and on unbounded domains; integral transforms; uniqueness and continuous dependence on data, first-order equations, and more. Numerous exercises included, with solutions for many at end of book. For students with little background in linear algebra, a useful appendix covers that subject briefly. |
| partial differential equations for scientists and engineers: Fuzzy Differential Equations and Applications for Engineers and Scientists S. Chakraverty, Smita Tapaswini, Diptiranjan Behera, 2016-11-25 Differential equations play a vital role in the modeling of physical and engineering problems, such as those in solid and fluid mechanics, viscoelasticity, biology, physics, and many other areas. In general, the parameters, variables and initial conditions within a model are considered as being defined exactly. In reality there may be only vague, imprecise or incomplete information about the variables and parameters available. This can result from errors in measurement, observation, or experimental data; application of different operating conditions; or maintenance induced errors. To overcome uncertainties or lack of precision, one can use a fuzzy environment in parameters, variables and initial conditions in place of exact (fixed) ones, by turning general differential equations into Fuzzy Differential Equations (FDEs). In real applications it can be complicated to obtain exact solution of fuzzy differential equations due to complexities in fuzzy arithmetic, creating the need for use of reliable and efficient numerical techniques in the solution of fuzzy differential equations. These include fuzzy ordinary and partial, fuzzy linear and nonlinear, and fuzzy arbitrary order differential equations. This unique work?provides a new direction for the reader in the use of basic concepts of fuzzy differential equations, solutions and its applications. It can serve as an essential reference work for students, scholars, practitioners, researchers and academicians in engineering and science who need to model uncertain physical problems. |
| partial differential equations for scientists and engineers: Mathematical Techniques for Engineers and Scientists Larry C. Andrews, Ronald L. Phillips, 2003 This self-study text for practicing engineers and scientists explains the mathematical tools that are required for advanced technological applications, but are often not covered in undergraduate school. The authors (University of Central Florida) describe special functions, matrix methods, vector operations, the transformation laws of tensors, the analytic functions of a complex variable, integral transforms, partial differential equations, probability theory, and random processes. The book could also serve as a supplemental graduate text.--Memento. |
| partial differential equations for scientists and engineers: Applied Partial Differential Equations J. David Logan, 2012-12-06 This textbook is for the standard, one-semester, junior-senior course that often goes by the title Elementary Partial Differential Equations or Boundary Value Problems;' The audience usually consists of stu dents in mathematics, engineering, and the physical sciences. The topics include derivations of some of the standard equations of mathemati cal physics (including the heat equation, the· wave equation, and the Laplace's equation) and methods for solving those equations on bounded and unbounded domains. Methods include eigenfunction expansions or separation of variables, and methods based on Fourier and Laplace transforms. Prerequisites include calculus and a post-calculus differential equations course. There are several excellent texts for this course, so one can legitimately ask why one would wish to write another. A survey of the content of the existing titles shows that their scope is broad and the analysis detailed; and they often exceed five hundred pages in length. These books gen erally have enough material for two, three, or even four semesters. Yet, many undergraduate courses are one-semester courses. The author has often felt that students become a little uncomfortable when an instructor jumps around in a long volume searching for the right topics, or only par tially covers some topics; but they are secure in completely mastering a short, well-defined introduction. This text was written to proVide a brief, one-semester introduction to partial differential equations. |
| partial differential equations for scientists and engineers: Principles of Partial Differential Equations Alexander Komech, Andrew Komech, 2009-10-05 This concise book covers the classical tools of Partial Differential Equations Theory in today’s science and engineering. The rigorous theoretical presentation includes many hints, and the book contains many illustrative applications from physics. |
| partial differential equations for scientists and engineers: Ordinary Differential Equations Morris Tenenbaum, Harry Pollard, 1985-10-01 Skillfully organized introductory text examines origin of differential equations, then defines basic terms and outlines the general solution of a differential equation. Subsequent sections deal with integrating factors; dilution and accretion problems; linearization of first order systems; Laplace Transforms; Newton's Interpolation Formulas, more. |
| partial differential equations for scientists and engineers: Introduction to Ordinary Differential Equations Albert L. Rabenstein, 2014-05-12 Introduction to Ordinary Differential Equations is a 12-chapter text that describes useful elementary methods of finding solutions using ordinary differential equations. This book starts with an introduction to the properties and complex variable of linear differential equations. Considerable chapters covered topics that are of particular interest in applications, including Laplace transforms, eigenvalue problems, special functions, Fourier series, and boundary-value problems of mathematical physics. Other chapters are devoted to some topics that are not directly concerned with finding solutions, and that should be of interest to the mathematics major, such as the theorems about the existence and uniqueness of solutions. The final chapters discuss the stability of critical points of plane autonomous systems and the results about the existence of periodic solutions of nonlinear equations. This book is great use to mathematicians, physicists, and undergraduate students of engineering and the science who are interested in applications of differential equation. |
| partial differential equations for scientists and engineers: Computational Partial Differential Equations Hans Petter Langtangen, 2013-04-17 Targeted at students and researchers in computational sciences who need to develop computer codes for solving PDEs, the exposition here is focused on numerics and software related to mathematical models in solid and fluid mechanics. The book teaches finite element methods, and basic finite difference methods from a computational point of view, with the main emphasis on developing flexible computer programs, using the numerical library Diffpack. Diffpack is explained in detail for problems including model equations in applied mathematics, heat transfer, elasticity, and viscous fluid flow. All the program examples, as well as Diffpack for use with this book, are available on the Internet. XXXXXXX NEUER TEXT This book is for researchers who need to develop computer code for solving PDEs. Numerical methods and the application of Diffpack are explained in detail. Diffpack is a modern C++ development environment that is widely used by industrial scientists and engineers working in areas such as oil exploration, groundwater modeling, and materials testing. All the program examples, as well as a test version of Diffpack, are available for free over the Internet. |
PARTIAL Definition & Meaning - Merriam-Webster
The meaning of PARTIAL is of or relating to a part rather than the whole : not general or total. How to use partial in a sentence.
PARTIAL | English meaning - Cambridge Dictionary
PARTIAL definition: 1. not complete: 2. influenced by the fact that you personally prefer or approve of something, so…. Learn more.
Partial - definition of partial by The Free Dictionary
Of, relating to, being, or affecting only a part; not total; incomplete: The plan calls for partial deployment of missiles. The police have only a partial description of the suspect. 2. Favoring …
PARTIAL Definition & Meaning - Dictionary.com
being such in part only; not total or general; incomplete: a partial payment of a debt. a partial payment of a debt. a partial witness. pertaining to or affecting a part. being a part; component; …
PARTIAL definition and meaning | Collins English Dictionary
You use partial to refer to something that is true or exists to some extent, but is not complete or total.
partial adjective - Definition, pictures, pronunciation and usage …
Definition of partial adjective in Oxford Advanced Learner's Dictionary. Meaning, pronunciation, picture, example sentences, grammar, usage notes, synonyms and more.
partial - WordReference.com Dictionary of English
biased or prejudiced in favor of a person, group, side, etc., over another, as in a controversy: a partial witness. pertaining to or affecting a part. being a part;
partial, adj. & n. meanings, etymology and more - Oxford English …
Forming one of the parts or divisions of a compound structure; secondary, subordinate.
Partial - Definition, Meaning & Synonyms - Vocabulary.com
If you describe something as partial, you're usually saying it's just part of the whole, or incomplete. Say someone asks how you started your band and you say, "I bought a guitar." That would be …
What does PARTIAL mean? - Definitions.net
Partial refers to something that is not complete or whole, only a portion or segment of the total. It can also refer to a biased or one-sided perspective, showing favoritism or preference towards …
PARTIAL Definition & Meaning - Merriam-Webster
The meaning of PARTIAL is of or relating to a part rather than the whole : not general or total. How to use partial in a sentence.
PARTIAL | English meaning - Cambridge Dictionary
PARTIAL definition: 1. not complete: 2. influenced by the fact that you personally prefer or approve of something, so…. Learn more.
Partial - definition of partial by The Free Dictionary
Of, relating to, being, or affecting only a part; not total; incomplete: The plan calls for partial deployment of missiles. The police have only a partial description of the suspect. 2. Favoring …
PARTIAL Definition & Meaning - Dictionary.com
being such in part only; not total or general; incomplete: a partial payment of a debt. a partial payment of a debt. a partial witness. pertaining to or affecting a part. being a part; component; …
PARTIAL definition and meaning | Collins English Dictionary
You use partial to refer to something that is true or exists to some extent, but is not complete or total.
partial adjective - Definition, pictures, pronunciation and usage …
Definition of partial adjective in Oxford Advanced Learner's Dictionary. Meaning, pronunciation, picture, example sentences, grammar, usage notes, synonyms and more.
partial - WordReference.com Dictionary of English
biased or prejudiced in favor of a person, group, side, etc., over another, as in a controversy: a partial witness. pertaining to or affecting a part. being a part;
partial, adj. & n. meanings, etymology and more - Oxford English …
Forming one of the parts or divisions of a compound structure; secondary, subordinate.
Partial - Definition, Meaning & Synonyms - Vocabulary.com
If you describe something as partial, you're usually saying it's just part of the whole, or incomplete. Say someone asks how you started your band and you say, "I bought a guitar." That would be …
What does PARTIAL mean? - Definitions.net
Partial refers to something that is not complete or whole, only a portion or segment of the total. It can also refer to a biased or one-sided perspective, showing favoritism or preference towards …
