Green's Functions
Green's Functions is a fundamental solution to a linear inhomogeneous differential equation with a delta function source, serving as an integral kernel that enables the construction of solutions for arbitrary forcing terms through superposition.
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Variants
Green FunctionGreen Functions
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Advanced Green's FunctionsAsymptotic Green's FunctionsDirichlet Green's FunctionsDistributional Green's FunctionsElliptic Green's FunctionsFree-space Green's FunctionsFundamental SolutionsGreen's Function Representation FormulaGreen's Functions For Ordinary Differential EquationsGreen's Functions For Partial Differential Equations
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Handbook of Mathematical Functions
Donald A. McQuarrie · American Journal of Physics · 1966 · 40.9K citations
Handbook of Mathematical Functions
Milton Abramowitz, I. A. Stegun · 1972 · 15.4K citations
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Centre National de la Recherche Scientifique
Paris, France
55 h-index
395 publications
28.5K citations
University of Illinois Urbana-Champaign
Urbana, United States
47 h-index
213 publications
11.6K citations
Massachusetts Institute of Technology
Cambridge, United States
44 h-index
164 publications
24.3K citations
The University of Tokyo
Tokyo, Japan
37 h-index
144 publications
6.3K citations
University of California, Berkeley
Berkeley, United States
36 h-index
113 publications
17.7K citations
University of Cambridge
Cambridge, United Kingdom
34 h-index
90 publications
14.7K citations
Stanford University
Stanford, United States
34 h-index
88 publications
14.4K citations
University of Michigan
Ann Arbor, United States
32 h-index
176 publications
6.5K citations
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201 publications · 16.6K citations
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148 publications · 23.5K citations
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PRB · 268 publications · 15.2K citations
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PRL · 130 publications · 18.1K citations
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PRB · 157 publications · 9.1K citations
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