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Computer Applications in Physics: with Fortran, Basic and C 3rd Revised edition [Kõva köide]

  • Formaat: Hardback, 506 pages, kõrgus x laius: 240x160 mm, kaal: 873 g
  • Ilmumisaeg: 30-Jan-2014
  • Kirjastus: Alpha Science International Ltd
  • ISBN-10: 1842658174
  • ISBN-13: 9781842658178
Teised raamatud teemal:
  • Formaat: Hardback, 506 pages, kõrgus x laius: 240x160 mm, kaal: 873 g
  • Ilmumisaeg: 30-Jan-2014
  • Kirjastus: Alpha Science International Ltd
  • ISBN-10: 1842658174
  • ISBN-13: 9781842658178
Teised raamatud teemal:
Due to its former success, Computer Applications in Physics is back in an imporved third edition. Presented in a more systematic manner using simple language, the techniques presented have vast applications in Science, Engineering and Technology, making this book useful for graduate, post-graduate and engineering students.

As a result of the encouraging response following the first two editions of the book, the text for Interpolation, Differentiation, Integration, Roots of an Equation, Solution of Simultaneous Equations, Eigenvalues and Eigenvectors of Matrix, Solution of Differential Equations, Solution of Partial Differential Equations, Monte Carlo Method and Simulation, Computation of some Functions is improved throughout in this third edition. Presented in a more systematic manner using simple language, the techniques presented have vast applications in Science, Engineering and Technology.

The C language is becoming popular in universities, colleges and engineering institutions. Besides the C language, programs are written in FORTRAN and BASIC languages. Consequently, this book has a rather wide scope for its use. Each of the topics are developed in a systematic manner; thus making this book useful for graduate, postgraduate and engineering students.

As a result of the encouraging response following the first two editions of the book, the text for Interpolation, Differentiation, Integration, Roots of an Equation, Solution of Simultaneous Equations, Eigenvalues and Eigenvectors of Matrix, Solution of Differential Equations, Solution of Partial Differential Equations, Monte Carlo Method and Simulation, Computation of some Functions is improved throughout in this third edition. Presented in a more systematic manner using simple language, the techniques presented have vast applications in Science, Engineering and Technology.

The C language is becoming popular in universities, colleges and engineering institutions. Besides the C language, programs are written in FORTRAN and BASIC languages. Consequently, this book has a rather wide scope for its use. Each of the topics are developed in a systematic manner; thus making this book useful for graduate, postgraduate and engineering students.

Due to its former success, Computer Applications in Physics is back in an imporved third edition. Presented in a more systematic manner using simple language, the techniques presented have vast applications in Science, Engineering and Technology, making this book useful for graduate, post-graduate and engineering students.
Preface to the Third Edition vii
Preface to the First Edition ix
I Interpolation 1(105)
1 Graphical interpolation
1(1)
2 Linear interpolation
2(1)
3 Interpolation polynomial
3(1)
4 Least square fitting
4(27)
5 Interpolation by using the least square-fitting
31(15)
6 Spline interpolation
46(19)
7 Lagrange's interpolation
65(10)
8 Hermite's interpolation
75(2)
9 Newton's interpolation
77(6)
10 Interpolation by using differences
83(5)
11 Gregory-Newton difference interpolation
88(4)
12 Gauss formulas for interpolation
92(5)
13 Inverse interpolation
97(1)
14 Double differences
98(2)
15 Double interpolation
100(2)
16 Problems and questions
102(4)
II Differentiation 106(33)
1 Differentiation by the least square fitting
106(12)
2 Differentiation by Lagrange's interpolation
118(4)
3 Differentiation by Newton's interpolation
122(3)
4 Differentiation by Gregory-Newton difference interpolation
125(5)
5 Differentiation using Newton's forward difference formula
130(2)
6 Differentiation using Newton's backward difference formula
132(2)
7 Differentiation using Stirling's formula
134(3)
8 Derivative near the end of difference-table
137(1)
9 Problems and questions
137(2)
III Integration 139(42)
1 Graphical integration
139(1)
2 Integration with Lagrange's interpolation
140(1)
3 Newton-Cotes expression for integral
141(1)
4 Trapezoidal rule
142(5)
5 Simpson rule
147(4)
6 Newton's three-eight rule
151(4)
7 For n = 5
155(4)
8 For n = 6
159(3)
9 Weddle rule
162(3)
10 Euler's formula of summation and quadrature
165(1)
11 Gauss quadrature method
166(8)
12 Monte Carlo method
174(2)
13 Numerical double integration
176(3)
14 Problems and questions
179(2)
IV Roots of an Equation 181(64)
1 Polynomial equations
181(9)
2 Transcendental equations
190(1)
3 Some theorems about functions
191(1)
4 Graphical method
191(1)
5 Limits for roots of a polynomial equation
192(4)
6 Bisectional method
196(9)
7 False position method
205(9)
8 Newton-Raphson method
214(10)
9 Secant method
224(2)
10 Direct substitution method
226(5)
11 Synthetic division
231(2)
12 Bairstow's method for complex roots
233(9)
13 Problems and questions
242(3)
V Simultaneous Equations 245(46)
1 Existence of solutions
246(3)
2 Some basic operations
249(1)
3 Elimination method
250(2)
4 Gauss elimination method
252(7)
5 Pivotal condensation method
259(5)
6 Gauss-Jordan method
264(5)
7 Gauss-Seidel iteration method
269(8)
8 Matrix inversion method
277(3)
9 Gauss-Jordan matrix inversion method
280(7)
10 When number of linear equations is larger than that of unknowns
287(1)
11 Problems and questions
288(3)
VI Eigenvalues and Eigenvectors 291(61)
1 Determinant of a matrix
292(8)
2 Characteristic equation
300(15)
3 Eigenvalues and eigenvectors of a matrix
315(20)
4 Power methods
335(11)
5 Eigenvalues and eigenvectors of a real symmetric matrix of order 2 x 2
346(3)
6 Problems and questions
349(3)
VII Differential Equations 352(35)
1 Taylor series method
354(3)
2 Euler method
357(3)
3 Henn method
360(4)
4 Runge-Kutta method
364(3)
5 Predictor-corrector method
367(6)
6 Predictor-corrector methods with difference schemes
373(7)
7 Runge-Kutta method for second order first degree linear differential equation
380(4)
8 Problems and questions
384(3)
VIII Partial Differential Equations 387(33)
1 Elliptic partial differential equations
387(20)
2 Parabolic partial differential equations
407(6)
3 Hyperbolic partial differential equations
413(6)
4 Problems and questions
419(1)
IX Monte Carlo Simulation 420(11)
1 Random numbers
420(3)
2 Monte Carlo method
423(1)
3 Simulation
424(5)
4 Problems and questions
429(2)
X Some Functions 431(29)
1 Bessel function
431(5)
2 Legendre function
436(4)
3 Associated Legendre function
440(1)
4 Spherical harmonics
441(1)
5 Laguerre function
441(2)
6 Associated Laguerre function
443(1)
7 Hermite function
444(3)
8 Hypergeometric function
447(4)
9 Gamma function
451(3)
10 Beta function
454(4)
11 Problems and questions
458(2)
XI Accuracy of Calculations 460(27)
1 Significant figures
460(2)
2 Approximate numbers
462(1)
3 Rounding off the numbers
462(3)
4 Presentation of errors
465(1)
5 Index of accuracy
466(1)
6 General formula for errors
467(1)
7 Application of error formula
468(8)
8 Accuracy in evaluation of a formula
476(4)
9 Accuracy of series approximation
480(5)
10 Problems and questions
485(2)
Bibliography 487(2)
Index 489
9781457303227
Introduction vii
CLEP Study Materials: A Word of Warning
viii
American Council on Education (ACE)
viii
I The College-Level Examination Program
How the Program Works
1(1)
The CLEP Examinations
1(1)
What the Examinations Are Like
2(1)
Where to Take the Examinations and How to Register
2(1)
ACE's College Credit Recommendation Service
2(1)
How Your Score Is Reported
3(2)
II Approaching a College about CLEP
How to Apply for College Credit
5(3)
Questions to Ask about a College's CLEP Policy
8(3)
III Deciding Which Examinations to Take
If You're Taking the Examinations for College Credit or Career Advancement
11(2)
IV Preparing to Take CLEP Examinations
Using the Examination Guides
13(2)
Assessing Your Readiness for a CLEP Examination
15(1)
Suggestions for Studying
16(2)
Test Preparation Tips
18(2)
Accommodations for Students with Disabilities
20(1)
V Taking the Examinations
Test-Taking Strategies for Multiple-Choice Questions
21(2)
Answering Essay Questions
23(1)
Test-Taking Strategies for Essay Writing
23(2)
VI Interpreting Your Scores
How CLEP Scores Are Computed
25(1)
How Essays Are Scored
25(4)
VII Examination Guides
Composition and Literature
American Literature
29(22)
Analyzing and Interpreting Literature
51(20)
College Composition/College Composition Modular
71(30)
English Literature
101(20)
Humanities
121(22)
Foreign Languages
French Language
143(26)
German Language
169(18)
Spanish Language
187(28)
History and Social Sciences
American Government
215(16)
History of the United States I: Early Colonization to 1877
231(18)
History of the United States II: 1865 to the Present
249(20)
Human Growth and Development
269(14)
Introduction to Educational Psychology
283(18)
Principles of Macroeconomics
301(18)
Principles of Microeconomics
319(18)
Introductory Psychology
337(16)
Introductory Sociology
353(14)
Social Sciences and History
367(18)
Western Civilization I: Ancient Near East to 1648
385(18)
Western Civilization II: 1648 to the Present
403(18)
Science and Mathematics
Biology
421(18)
Calculus
439(16)
Chemistry
455(16)
College Algebra
471(16)
College Mathematics
487(14)
Natural Sciences
501(16)
Precalculus
517(16)
Business
Financial Accounting
533(16)
Information Systems and Computer Applications
549(16)
Introductory Business Law
565(16)
Principles of Management
581(18)
Principles of Marketing
599(14)
Appendix: What Your CLEP Score Means 613