The Classical Theory of Integral Equations

By S. M. Zemyan. 2012

61 citations recorded by the source corpus.

Subfields: Atomic and Molecular Physics, and Optics

View Paper: https://www.semanticscholar.org/paper/2d1cb9081f64e075e895f6af06f04256892b3445

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In Atomic and Molecular Physics, and Optics

1. Sonja Greven
2. Clara Happ

Citations in the corpus

• Matching Rota-Baxter algebras, matching dendriform algebras and matching pre-Lie algebras (2019, background): “For the second one, studying Volterra integral operators with multiple kernels naturally calls for a family of Rota-Baxter operators (of weight zero) with suitable compatible conditions [26, 45].”
• Multivariate Functional Principal Component Analysis for Data Observed on Different (Dimensional) Domains (2015, methodology): “~(j) (t) = Z T j Cov(X(j)(s);X(j)(t))˚~(j)(s)ds=! (j)˚~(j)(t) is a homogenous Fredholm integral equation of the second kind with separable kernel function K(s;t) = P M m=1 m (j) m (s) m (t) (cf. Zemyan 2012, Chapter 1.3.). In order to obtain orthonormal eigenfunctions ˚(j) m of (j), the solutions ”