Listing 1 - 10 of 24 | << page >> |
Sort by
|
Choose an application
Unlock the full potential of Sage for simplifying and automating mathematical computing
Choose an application
Choose an application
Functional analysis --- General relativity (Physics) --- Generalized spaces. --- Mathematics. --- 519.63 --- Generalized spaces --- 519.63 Numerical methods for solution of partial differential equations --- Numerical methods for solution of partial differential equations --- Geometry of paths --- Minkowski space --- Spaces, Generalized --- Weyl space --- Calculus of tensors --- Geometry, Differential --- Geometry, Non-Euclidean --- Hyperspace --- Relativity (Physics) --- Mathematics --- General relativity (Physics) - Mathematics.
Choose an application
534.1 --- 534.8 --- 519.63 --- #KVIV:BB --- 519.63 Numerical methods for solution of partial differential equations --- Numerical methods for solution of partial differential equations --- 534.8 Applications of acoustics (theory) --- Applications of acoustics (theory) --- 534.1 Vibration of bodies. Excitation of vibrations. Vibratory formations with distributed mass and elasticity --- Vibration of bodies. Excitation of vibrations. Vibratory formations with distributed mass and elasticity
Choose an application
Spectral theory (Mathematics) --- Finite difference methods --- Spectre (Mathématiques) --- Finite differences --- 519.63 --- 519.63 Numerical methods for solution of partial differential equations --- Numerical methods for solution of partial differential equations --- Functional analysis --- Hilbert space --- Measure theory --- Transformations (Mathematics) --- Differences, Finite --- Finite difference method --- Numerical analysis --- Finite differences. --- Spectral theory (Mathematics).
Choose an application
Spectral methods are well-suited to solve problems modeled by time-dependent partial differential equations: they are fast, efficient and accurate and widely used by mathematicians and practitioners. This class-tested 2007 introduction, the first on the subject, is ideal for graduate courses, or self-study. The authors describe the basic theory of spectral methods, allowing the reader to understand the techniques through numerous examples as well as more rigorous developments. They provide a detailed treatment of methods based on Fourier expansions and orthogonal polynomials (including discussions of stability, boundary conditions, filtering, and the extension from the linear to the nonlinear situation). Computational solution techniques for integration in time are dealt with by Runge-Kutta type methods. Several chapters are devoted to material not previously covered in book form, including stability theory for polynomial methods, techniques for problems with discontinuous solutions, round-off errors and the formulation of spectral methods on general grids. These will be especially helpful for practitioners.
519.63 --- 519.6 --- 517.95 --- Numerical methods for solution of partial differential equations --- Computational mathematics. Numerical analysis. Computer programming --- Partial differential equations --- Differential equations, Hyperbolic. --- Differential equations, Partial. --- Spectral theory (Mathematics) --- Spectral theory (Mathematics). --- 517.95 Partial differential equations --- 519.6 Computational mathematics. Numerical analysis. Computer programming --- 519.63 Numerical methods for solution of partial differential equations --- Differential equations, Hyperbolic --- Differential equations, Partial --- Functional analysis --- Hilbert space --- Measure theory --- Transformations (Mathematics) --- Hyperbolic differential equations
Choose an application
The Sixth Edition of this influential best-selling book delivers the most up-to-date and comprehensive text and reference yet on the basis of the finite element method (FEM) for all engineers and mathematicians. Since the appearance of the first edition 38 years ago, The Finite Element Method provides arguably the most authoritative introductory text to the method, covering the latest developments and approaches in this dynamic subject, and is amply supplemented by exercises, worked solutions and computer algorithms.The classic FEM text, written by the subject's leading authors
Finite element method. --- Engineering mathematics. --- Engineering --- Engineering analysis --- Mathematical analysis --- FEA (Numerical analysis) --- FEM (Numerical analysis) --- Finite element analysis --- Numerical analysis --- Isogeometric analysis --- Mathematics --- 519.63 --- 517.96 --- 517.96 Finite differences. Functional and integral equations --- Finite differences. Functional and integral equations --- 519.63 Numerical methods for solution of partial differential equations --- Numerical methods for solution of partial differential equations --- Mechanical properties of solids --- finite element method --- computer-aided engineering --- eindige elementen --- CAE (computer aided engineering)
Choose an application
Geometric integrators are time-stepping methods, designed such that they exactly satisfy conservation laws, symmetries or symplectic properties of a system of differential equations. In this book the authors outline the principles of geometric integration and demonstrate how they can be applied to provide efficient numerical methods for simulating conservative models. Beginning from basic principles and continuing with discussions regarding the advantageous properties of such schemes, the book introduces methods for the N-body problem, systems with holonomic constraints, and rigid bodies. More advanced topics treated include high-order and variable stepsize methods, schemes for treating problems involving multiple time-scales, and applications to molecular dynamics and partial differential equations. The emphasis is on providing a unified theoretical framework as well as a practical guide for users. The inclusion of examples, background material and exercises enhance the usefulness of the book for self-instruction or as a text for a graduate course on the subject.
Hamiltonian systems --- 519.62 --- 519.63 --- 681.3*I6 --- 519.63 Numerical methods for solution of partial differential equations --- Numerical methods for solution of partial differential equations --- 519.62 Numerical methods for solution of ordinary differential equations --- Numerical methods for solution of ordinary differential equations --- 681.3*I6 Simulation and modeling (Computing methodologies)--See also {681.3*G3} --- Simulation and modeling (Computing methodologies)--See also {681.3*G3} --- Hamiltonian dynamical systems --- Systems, Hamiltonian --- Differentiable dynamical systems --- Hamiltonian systems.
Choose an application
Computational Fluid Dynamics enables engineers to model and predict fluid flow in powerful, visually impressive ways and is one of the core engineering design tools, essential to the study and future work of many engineers. This textbook is designed to explcitly meet the needs engineering students taking a first course in CFD or computer-aided engineering. Fully course matched, with the most extensive and rigorous pedagogy and features of any book in the field, it is certain to be a key text. The only course text available specifically designed to give an applications-lead, commercial
Mathematical physics --- Fluid mechanics --- CFD (computational fluid dynamics) --- Fluid dynamics. --- Heat --- Turbulence. --- Transmission. --- Engineering --- General and Others --- Fluid dynamics --- Turbulence --- 519.63 --- 681.3 *G18 --- Flow, Turbulent --- Turbulent flow --- Heat transfer --- Thermal transfer --- Transmission of heat --- Energy transfer --- Dynamics --- 519.63 Numerical methods for solution of partial differential equations --- Numerical methods for solution of partial differential equations --- 681.3 *G18 Partial differential equations: difference methods; elliptic equations; finite element methods; hyperbolic equations; method of lines; parabolic equations (Numerical analysis) --- Partial differential equations: difference methods; elliptic equations; finite element methods; hyperbolic equations; method of lines; parabolic equations (Numerical analysis) --- Transmission
Choose an application
Numerical solutions of differential equations --- Differential equations, Partial --- Numerical solutions --- 519.63 --- -681.3 *G18 --- Partial differential equations --- Numerical methods for solution of partial differential equations --- Partial differential equations: difference methods; elliptic equations; finite element methods; hyperbolic equations; method of lines; parabolic equations (Numerical analysis) --- Numerical solutions. --- 681.3 *G18 Partial differential equations: difference methods; elliptic equations; finite element methods; hyperbolic equations; method of lines; parabolic equations (Numerical analysis) --- 519.63 Numerical methods for solution of partial differential equations --- 681.3 *G18 --- Numerical analysis --- Differential equations, Partial - Numerical solutions --- Analyse numerique --- Equations aux derivees partielles
Listing 1 - 10 of 24 | << page >> |
Sort by
|