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Complex Number System 17 2. Complex Plane 826 3. Sets Of Complex Points 2732 4. Analytic Functions 3360 5. Sequences And Series 6170 6. Power Series And Elementary Functions 71101 7. Elementary And Conformal Mappings 102137 8. Complex Integration 138188 9. TaylorS And LaurentS Series 189233 10. Residues 234278 11. Meromorphic Functions 279288
Designed as a textbook for undergraduate students of Mathematics, Physics and Engineering.
Introduction | Kinematics | Force | Equilibrium Of A Particle | Forces On A Rigid Body | A Specific Reduction Of Forces | Centre Of Mass | Stability Of Equilibrium| Virtual Work | Hanging Strings | Rectilinear Motion Under Constant Forces | Work, Energy And Power| Rectilinear Motion Under Varying Force | Projectiles| Impact | Circular Motion | Central Orbits | Moment Of Inertia | Two Dimensional Motion Of A Rigid Body| Theory Of Dimensions
A Textbook of Vector Analysis
This thoroughly revised text, now in its Second Edition, continues to provide a comprehensive treatment of the principal topics of ordinary differential equations, special functions and Laplace transform, and demonstrates the utility of the subject through a variety of applications to engineering problems. The text provides detailed logical explanations of the subject’s theoretical foundations, while at the same time helping students develop strong problem-solving skills. In addition, a large number of solved examples interspersed throughout the text help in providing the students with an in-depth insight into the underlying concepts and their applicability to solutions of problems in engineering and physical sciences. The book is intended to serve as a textbook for undergraduate students of mathematics as well as all branches of engineering. NEW TO THE SECOND EDITION Contains two new sections, one on Methods of Regrouping and another on Independent Functions. Includes numerous solved problems and chapter-end exercises with hints.
Introductio To Scilab | The Scilab Environment | Scalars & Vectors | Matrices | Programming In Scilab | Polynomials | Menus And Dialog Boxes | Graphic Output | String Handling Functions | Statitics | Image Processing Using | Scicos Tool Box Functions | Scicos Visual Editor
Provides students with the fundamental concepts, the underlying principles, and various well-known mathematical techniques and methods, such as Laplace and Fourier transform techniques, the variable separable method, and Green's function method, to solve partial differential equations. It is supported by miscellaneous examples to enable students to assimilate the fundamental concepts and the techniques for solving PDEs with various initial and boundary conditions.
For the Students of B.A., B.Sc. (Third Year) as per UGC MODEL CURRICULUM
A Course of Mathematical Analysis
A TEXTBOOK OF VECTOR CALCULUS