Boundary value problems
By Ashok Das. Finite Element Analysis, 2009
958 citations recorded by the source corpus.
Boundary Value Problems in Physics and Engineering By Frank Chorlton. Pp. 250. (Van Nostrand: London, July 1969.) 70s
Subfields: Applied Mathematics, Mechanical Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/8cb356da070d83110b5626a5ea2a665b3d1f607f
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In Applied Mathematics
- Jussi Behrndt
- Maxim L. Yattselev
- H. D. de Snoo
- S. Hassi
- A. Borichev
- Alexander I. Aptekarev
- Nicholas Zabaras
- Edward B. Saff
In Mechanical Engineering
In Mechanics of Materials
Citations in the corpus
- Padé approximants for functions with branch points — strong asymptotics of Nuttall–Stahl polynomials (2011, background): “3) ~H k − ~H− k = 4πi on ak due to Sokhotski-Plemelj formulae [24] as apparent from the second integral representation in (5.”
- Inverse Problems in Heat Transfer (2009, background): “…in mathematical physics that are defined by one or more coupled integral, partial or ordinary differential equations (related to conservation principles), complete description of the coefficients in these equations (usually related to material data) and 1Handbook of Numerical Heat Transfer (Edts.”
- Higher-Order Three-Term Recurrences and Asymptotics of Multiple Orthogonal Polynomials (2009, background): “Such a BVP always has a solution (see [11]).”
- Boundary Value Problems, Weyl Functions, and Differential Operators (2020, background): “(1) γ(z) = [ I + (z − z0)(SΘ0 − zI)−1 ] γ(z0), z, z0 ∈ ρ(SΘ0).”
- Weighted integrability of polyharmonic functions (2012, background): “, the books [4,10,12,14], and the papers [11, 20,21,23,17,1,15,33,34].”