By Siddiqi A.H., et al. (eds.)
Read Online or Download Mathematics in science and technology PDF
Best discrete mathematics books
Computational Complexity of Sequential and Parallel Algorithms
This e-book provides a compact but complete survey of significant leads to the computational complexity of sequential algorithms. this can be through a hugely informative advent to the improvement of parallel algorithms, with the emphasis on non-numerical algorithms. the fabric is so chosen that the reader in lots of circumstances is ready to keep on with a similar challenge for which either sequential and parallel algorithms are mentioned - the simultaneous presentation of sequential and parallel algorithms for fixing permitting the reader to recognize their universal and specific gains.
Discontinuum Mechanics : Using Finite and Discrete Elements
Textbook introducing the mathematical and computational options of touch mechanics that are used more and more in commercial and educational program of the mixed finite/discrete aspect process.
Matroids: A Geometric Introduction
Matroid idea is a colourful quarter of analysis that offers a unified technique to comprehend graph thought, linear algebra and combinatorics through finite geometry. This booklet offers the 1st finished creation to the sector so that it will entice undergraduate scholars and to any mathematician attracted to the geometric method of matroids.
Fragile networks: Identifying Vulnerabilities and Synergies in an Uncertain World
A unified therapy of the vulnerabilities that exist in real-world community systems-with instruments to spot synergies for mergers and acquisitions Fragile Networks: settling on Vulnerabilities and Synergies in an doubtful global offers a accomplished learn of community structures and the jobs those structures play in our daily lives.
Additional resources for Mathematics in science and technology
Example text
B n∈Z The Paley-Wiener space Bπ is a shift-invariant space generated by the sinc function, |c(n)|2 < ∞ , c(n)sinc(· − n) : Bπ = V2 (sinc) = n∈Z n∈Z where sinc(t) = sinπtπt . § Some fundamental contributions to sampling theory in shift-invariant spaces have been made by Akram Aldroubi, Karlheinz Gr¨ochenig, Michael Unser and others. Fig. 7. Akram Aldroubi (left), Karlheinz Gr¨ ochenig (middle) and Michael Unser (right). html respectively. § G. G. Walter, A sampling theorem for wavelet subspaces, IEEE Trans.
Department of Mathematics, Indian Institute of Science (Bangalore, 1995). R. Courant and F. John, Introduction to Calculus and Analysis (John Wiley and Sons, New York, 1974). K. R. Arun and P. Prasad, Wave Motion 46, 293 (2009). G. B. Whitham, Linear and Nonlinear Waves (John Wiley, New York, 1974). K. R. Arun and P. Prasad, Appl. Math. Comput. 217, 2285 (2010). K. R. Arun, A numerical scheme for three-dimensional front propagation and control of Jordan mode, tech. , Department of Mathematics, Indian Institute of Science (Bangalore, 2010).
Baskar and P. Prasad, J. Fluid Mech. 523, 171 (2005). 15. A. Monica and P. Prasad, J. Fluid Mech. 434, 119 (2001). 16. P. Prasad and K. Sangeeta, J. Fluid Mech. 385, 1 (1999). 17. M. A. Grinfel’d, PMM J. Appl. Math. Mech. 42, 958 (1978). 18. V. P. Maslov, J. Sov. Math. 13, 119 (1980). 19. R. Ravindran and P. Prasad, Appl. Math. Lett. 3, 77 (1990). 20. S. Baskar and P. Prasad, Proc. Indian Acad. Sci. Math. Sci. 116, 97 (2006). 21. P. Prasad, Indian J. Pure Appl. Math. 38, 467 (2007). 22. M. B. Giles, P.