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Biochemistry
is an amalgamation of medical and basic sciences, and is comprehensively written and later revised and updated to meet the curriculum requirements of Medical, Pharmacy, Dental, Veterinary, Biotechnology, Agricultural Sciences, Life Sciences students, and others studying Biochemistry as one of the subjects. This book fully satisfies the revised MCI competency-based curriculum. is the first textbook on Biochemistry in English with multicolor illustrations by an Asian author. The use of multicolors is for a clear understanding of the complicated structures and reactions. is written in a lucid style with the subject being presented as an engaging story growing from elementary information to the most recent advances and with theoretical discussions being supplemented with illustrations, tables, biomedical concepts, clinical correlates, and case studies for an easy understanding of Biochemistry. has each chapter beginning with a four-line verse followed by the text with clinical correlates, a summary, and self-assessment exercises. The lively illustrations and text with appropriate headings and sub-headings in bold type faces facilitate reading path clarity and quick recall. All this will help the students to master the subject and face the examinations with confidence. provides the most recent and essential information on Molecular Biology and Biotechnology, and current topics such as Diabetes, Cancer, Free Radicals and Antioxidants, Prostaglandins, etc. describes a wide variety of case studies (77) with biomedical correlations. They are listed at the end of relevant chapters for immediate reference, quick review, and better understanding of Biochemistry. contains the basics (Bioorganic and Biophysical Chemistry, Tools of Biochemistry, Immunology, and Genetics) for beginners to learn easily Biochemistry, origins of biochemical words, confusables in Biochemistry, principles of Practical Biochemistry, and Clinical Biochemistry Laboratory.
The Classical Theory of Fields Volume 2 Landau & Lifshitz
Второй том курса теоретической физики, заслужившего широкую известность в нашей стране и за рубежом, посвящен классической теории электромагнитных и гравитационных полей. Излагаются основы специальной теории относительности, вывод уравнений электродинамики из принципа наименьшего действия, вопросы распространения и излучения электромагнитных волн. Последние главы книги посвящены общей теории относительности. Параллельно с развитием этой теории излагаются основы тензорного анализа.Для студентов университетов, студентов физических специальностей вузов, а также для аспирантов соответствующих специальностей.
Introduction to Special Relativity Robert Resnick
This book gives an excellent introduction to the theory of special relativity. Professor Resnick presents a fundamental and unified development of the subject with unusually clear discussions of the aspects that usually trouble beginners. He includes, for example, a section on the common sense of relativity. His presentation is lively and interspersed with historical, philosophical and special topics (such as the twin paradox) that will arouse and hold the reader's interest. You'll find many unique features that help you grasp the material, such as worked-out examples, summary tables, thought questions and a wealth of excellent problems. The emphasis throughout the book is physical. The experimental background, experimental confirmation of predictions, and the physical interpretation of principles are stressed. The book treats relativistic kinematics, relativistic dynamics, and relativity and electromagnetism and contains special appendices on the geometric representation of space-time and on general relativity. Its organization permits an instructor to vary the length and depth of his treatment and to use the book either with or following classical physics. These features make it an ideal companion for introductory course
Differential Equations Simmons & Krantz
Differential Equations: Theory, Technique And Practice is meant for students studying the basics of differential equations in engineering, mathematics and science courses. Summary Of The Book Differential Equations: Theory, Technique And Practice is an authority on ordinary principles of differential equations. The book has uses in various fields including the different branches of science, engineering and applied mathematics, which makes it a very useful text for students from different disciplines for solving day to day practical problems. The applications in the book depict how differential equations can be applied to several problems. The book covers the historical concepts on differential equations and the evolution of the main concepts of differential equations. The chapters also have notes on noted historical persons and their achievements. There are also longer notes on personalities like Carl Friedrich Gauss, Leonhard Euler and Pierre Simon De Laplace who helped in the development of modern concepts on differential equations. There are also several quality exercises at the end of each chapter and drill exercises to test basic understanding of the topic. Challenge Exercises cover more complex problems requiring deeper understanding of the topic, while Problems For Discussion And Exploration cover critical thinking questions that provoke deep thought. The book includes topics like Qualitative Properties and Theoretical Aspects, Nonlinear Theory, Fourier Series and its Basic Concepts, Laplace Transforms, Second-Order Linear Equations, Numerical Methods, and Calculus of Variations. Hard questions also contain hints for solving them and the book also has a Students Solutions Manual and an Instructors Solution Manual accompanying it. Each chapter also has an additional technology exercise at the end, in order to make the users benefit from computer algebra system. About The Authors George F. Simmons is a professor and author. Other books by George F. Simmons are Calculus with Analytic Geometry, Introduction To Topology And Modern Analysis, Calculus Gems and Precalculus Mathematics In A Nutshell. He is known for his engaging, direct and clear writing style. He has over 40 years of experience in writing books on differential equations and calculus. He did his Bachelors degree in 1946 from California Institute of Technology and his Masters degree in 1948 from the University of Chicago. Later, he went on to complete his doctorate from Yale University in 1957. Steven G. Krantz is a professor and mathematician. Other books by him include Calculus Demystified, Calculus: Single Variable, Geometric Integration Theory, Elements of Advanced Mathematics, and The Integral: A Crux for Analysis. He did his doctorate from Princeton University in 1974 and completed his graduation in 1971 from the University of California in Santa Cruz. He has written over 125 research papers and 45 books.
Mathematical Methods in the Physical Sciences M L Boas
Now in its third edition, Mathematical Concepts in the Physical Sciences, 3rd Edition provides a comprehensive introduction to the areas of mathematical physics. It combines all the essential math concepts into one compact, clearly written reference.This book is intended for students who have had a two-semester or three-semester introductory calculus course. Its purpose is to help students develop, in a short time, a basic competence in each of the many areas of mathematics needed in advanced courses in physics, chemistry, and engineering. Students are given sufficient depth to gain a solid foundation (this is not a recipe book). At the same time, they are not overwhelmed with detailed proofs that are more appropriate for students of mathematics. The emphasis is on mathematical methods rather than applications, but students are given some idea of how the methods will be used along with some simple applications.
Statistics Honours for B.Sc First Year
The Book Is Intended To Serve As A Text In Analysis By The Honours And Post-Graduate Students Of The Various Universities. Professional Or Those Preparing For Competitive Examinations Will Also Find This Book Useful.The Book Discusses The Theory From Its Very Beginning. The Foundations Have Been Laid Very Carefully And The Treatment Is Rigorous And On Modem Lines. It Opens With A Brief Outline Of The Essential Properties Of Rational Numbers And Using Dedekinds Cut, The Properties Of Real Numbers Are Established. This Foundation Supports The Subsequent Chapters: Topological Frame Work Real Sequences And Series, Continuity Differentiation, Functions Of Several Variables, Elementary And Implicit Functions, Riemann And Riemann-Stieltjes Integrals, Lebesgue Integrals, Surface, Double And Triple Integrals Are Discussed In Detail. Uniform Convergence, Power Series, Fourier Series, Improper Integrals Have Been Presented In As Simple And Lucid Manner As Possible And Fairly Large Number Solved Examples To Illustrate Various Types Have Been Introduced.As Per Need, In The Present Set Up, A Chapter On Metric Spaces Discussing Completeness, Compactness And Connectedness Of The Spaces Has Been Added. Finally Two Appendices Discussing Beta-Gamma Functions, And Cantors Theory Of Real Numbers Add Glory To The Contents Of The Book.
