Results 211 to 220 of about 22,371 (264)

Function theory on the annulus in the dp-norm. [PDF]

open access: yesIntegr Equ Oper Theory
Agler J, Lykova ZA, Young NJ.
europepmc   +1 more source

Cantor Sets and Integral-Functional Equations

Zeitschrift für Analysis und ihre Anwendungen, 1998
In this paper, we continue our considerations in [1] on a homogeneous integral-functional equation with a parameter a > 1 . In the case of a > 2 the solution
Berg, L., Krüppel, M.
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Functional integral for parabolic differential equations

Journal of Physics A: Mathematical and General, 1985
The proof of convergence of a discretisation procedure for path integrals associated with parabolic second-order differential equations is presented.
Alicki, Robert, Makowiec, Danuta
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Functional integral via functional equation

Letters in Mathematical Physics, 1994
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Integral Equations and Functionals

Mathematics Magazine, 1950
Introduction. It would be difficult to think of any two topics in mathematical analysis more central and more widely studied during the last fifty years than the theory of integral equations and functionals. Here we are using the word functional as a noun and not as an adjective.
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Functional Integral Equations

1999
Let X be an arbitrary Banach space with the norm ∥·∥. We denote the Euclidean norm in R n and the norm in the Banach space X by the same symbol. Elements of the space R n will be denoted by x = (x1, …, x n ), s = (s1, …, s n ). Let E ⊂ R + n be a compact set and G(x) = }ξ ∈ E:ξ≤x}. Assume that functions $$ E \in C\left( {E \times {X^m} \times X,\,X}
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Quintic spline functions and Fredholm integral equation

2021
Summary: A new six order method developed for the approximation Fredholm integral equation of the second kind. This method is based on the quintic spline functions (QSF). In our approach, we first formulate the Quintic polynomial spline then the solution of integral equation approximated by this spline.
Maleknejad, Khosrow   +2 more
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