A Concise Handbook of Mathematics, Physics, and Engineering SciencesA Concise Handbook of Mathematics, Physics, and Engineering Sciences takes a practical approach to the basic notions, formulas, equations, problems, theorems, methods, and laws that most frequently occur in scientific and engineering applications and university education. The authors pay special attention to issues that many engineers and students |
Contents
| 3 | |
| 15 | |
Elementary Geometry | 37 |
Analytic Geometry | 61 |
Algebra | 103 |
Limits and Derivatives | 139 |
Integrals | 171 |
Series | 211 |
Quantum Theory of Crystals | 597 |
Elements of Nuclear Physics | 617 |
Elements of Applied andEngineering Sciences | 653 |
Dimensions and Similarity | 655 |
Mechanics of Point Particles and Rigid Bodies | 667 |
Elements of Strength of Materials | 745 |
Hydrodynamics | 773 |
Mass and Heat Transfer | 821 |
Functions of Complex Variable | 229 |
Integral Transforms | 251 |
Ordinary Differential Equations | 261 |
Partial Differential Equations | 305 |
Special Functions and Their Properties | 355 |
Probability Theory | 379 |
Physics | 403 |
Physical Foundations of Mechanics | 405 |
Molecular Physics and Thermodynamics | 441 |
Electrodynamics | 469 |
Oscillations and Waves | 511 |
Optics | 535 |
Quantum Mechanics Atomic Physics | 569 |
Electrical Engineering | 865 |
Empirical and Engineering Formulasand Criteria for Their Applicability | 921 |
Supplements | 943 |
Integrals | 945 |
Integral Transforms | 975 |
Orthogonal CurvilinearSystems of Coordinates | 1005 |
Ordinary Differential Equations | 1011 |
Some Useful ElectronicMathematical Resources | 1035 |
Physical Tables | 1037 |
Periodic Table | 1047 |
Back cover | 1051 |
Other editions - View all
A Concise Handbook of Mathematics, Physics, and Engineering Sciences Andrei D. Polyanin,Alexei I. Chernoutsan No preview available - 2010 |
A Concise Handbook of Mathematics, Physics, and Engineering Sciences Andrej D. Poljanin,Alexei I. Chernoutsan No preview available - 2017 |
Common terms and phrases
angle angular momentum arbitrary asymptotic atoms axis boundary conditions boundary value problem calculated called Cauchy problem center of mass charge circuit coefficients constant convergent coordinates corresponding cosh cross-section curve defined denoted density dependence derivative determined differential equation dimensionless direction distribution eigenvalues electric electron elements energy equal equilibrium Example Figure flow fluid flux follows force formula function f(x given Green's function homogeneous integral interaction interval Laplace transform linear magnetic field mass matrix molecules motion nucleons nucleus obtain oscillations parallelepiped parameters particle Peclet numbers perpendicular plane polynomial potential properties quantity quantum quarks radius random variable reference frame relation Reynolds numbers rigid body rotation scalar sinh solution spherical Stokes flow straight line Subsection surface temperature theorem transform vector velocity voltage wave zero