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Mathematical Methods in Interdisciplinary Sciences
book

Mathematical Methods in Interdisciplinary Sciences

by Snehashish Chakraverty
July 2020
Intermediate to advanced
464 pages
17h 2m
English
Wiley
Content preview from Mathematical Methods in Interdisciplinary Sciences

Index

  • a
  • Activation function  2, 52
  • Affine arithmetic  220, 222, 229
  • Affine‐contractor  215–217
  • Algebraic system of aggregates (ASA)  63, 64
  • Artificial intelligence  1, 33, 50, 186, 253, 391, 392, 395, 397–401, 408
  • Artificial neural network  1, 50
  • automl  27
  • Autonomous car  402, 405
  • Autonomous systems  400
  • b
  • Backpropagation algorithm  56
  • Basis functions  278
  • Bernstein polynomials  291
  • Bessel polynomials  292
  • Boubaker polynomials  292
  • Boundary value problem  7
  • Brain activity reconstruction  343
  • c
  • Carcinom dataset  429
  • Canonical coordinates  254
  • Cartesian power  171
  • Chebyshev polynomials  289, 290, 349
  • Classic integral quadrature methods  314
  • Classical interval  174, 217
  • Classic orthogonal polynomials  282
  • Colon‐cancer dataset  429
  • Contractor  223, 229–231, 235
  • d
  • Data synchronization  75
  • Decision systems  154
  • Deep learning  23, 39, 49, 408
  • Dependency problem  174
  • Differential equation  4
  • Differential quadrature  273–275, 277, 297
  • Differential transform method (DTM)  241
  • Diffusion problems  99
  • Digital intervals  72
  • Discernibility matrix‐based approaches  154
  • Disease transmission potential  376
  • Douglas–Rachford splitting algorithm  416
  • Dynamic behavior  239, 242
  • e
  • Electrostatic field  258, 260
  • Emotional speech databases  33
  • Epidemiological isolation  380
  • Euler–Bernoulli nanobeam  240
  • f
  • Finite difference  102
  • Finite element  102
  • Fluid dynamic problems  125
  • Forward–backward algorithm  416
  • Fractional order differential equations  115
  • Fredholm integral equation  ...
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Publisher Resources

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