quadgk: Numerically evaluate integral, adaptive Gauss-Kronrod quadrature, q = quadgk(fun,a,b) attempts to approximate the integral of a scalar-valued function fun from a to b using high-order global adaptive quadrature and default error tolerances. The function y = fun(x) should accept a vector argument x and return a vector result y, where y is the integrand evaluated at each element of x. fun must be a function handle. Limits a and b can be -Inf or Inf. If both are finite, they can be complex. If at least one is complex, the integral is approximated over a straight line path from a to b in the complex plane.

References in zbMATH (referenced in 43 articles , 1 standard article )

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  1. Araneda, Axel A.; Villena, Marcelo J.: Computing the CEV option pricing formula using the semiclassical approximation of path integral (2021)
  2. Brovont, Aaron D.; Pekarek, Steven D.: Integral evaluation for a closed-form 2-D potential formulation of the Galerkin BEM (2021)
  3. Cambareri, Pasquale; Di Rienzo, Luca: Complete analytic integrations for the 2D BEM representation of the Laplace equation with linear shape functions (2021)
  4. Goćwin, Maciej: On optimal adaptive quadratures for automatic integration (2021)
  5. Potts, Daniel; Tasche, Manfred: Continuous window functions for NFFT (2021)
  6. Ilmavirta, Joonas; Koskela, Olli; Railo, Jesse: Torus computed tomography (2020)
  7. Jin, Junyang; Yuan, Ye; Gonçalves, Jorge: High precision variational Bayesian inference of sparse linear networks (2020)
  8. Kontosakos, Vasileios E.: Fast quadratic programming for mean-variance portfolio optimisation (2020)
  9. Lopushenko, I. V.; Sveshnikov, A. G.: Discrete sources method to solve nonlocal scattering problems in plasmonic applications (2020)
  10. Monteghetti, Florian; Matignon, Denis; Piot, Estelle: Time-local discretization of fractional and related diffusive operators using Gaussian quadrature with applications (2020)
  11. Sarazin, Gabriel; Derennes, Pierre; Morio, Jérôme: Estimation of high-order moment-independent importance measures for Shapley value analysis (2020)
  12. Song, Zhu; Xiang, Yanqiu; Lin, Cheng; Zhou, Feng: A two-stage analytical extension for porothermoelastic model under axisymmetric loadings (2020)
  13. Ahues, Mario; d’Almeida, Filomena D.; Fernandes, Rosário; Vasconcelos, Paulo B.: Singularity subtraction for nonlinear weakly singular integral equations of the second kind (2019)
  14. Li, Min; Huang, Chengming; Ming, Wanyuan: Barycentric rational collocation methods for Volterra integral equations with weakly singular kernels (2019)
  15. Postnov, Sergeĭ S.: Optimal control problems for certain linear fractional-order systems given by equations with Hilfer derivative (2019)
  16. Trong, Dang Duc; Hai, Dinh Nguyen Duy; Nguyen, Dang Minh: Optimal regularization for an unknown source of space-fractional diffusion equation (2019)
  17. Tsedendorj, G.; Isshiki, H.: Numerical study of unsteady diffusion in circle (2019)
  18. Bernoff, Andrew J.; Lindsay, Alan E.: Numerical approximation of diffusive capture rates by planar and spherical surfaces with absorbing pores (2018)
  19. de Andrade, Bernardo B.; Souza, Geraldo S.: Likelihood computation in the normal-gamma stochastic frontier model (2018)
  20. Goude, Anders; Engblom, Stefan: A general high order two-dimensional panel method (2018)

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