mathematical field of analysis, the Nash–Moser theorem, discovered by mathematician John Forbes Nash and named for him and Jürgen Moser, is a generalization of the...

Riemannian geometry. This work, also introducing a preliminary form of the Nash–Moser theorem, was later recognized by the American Mathematical Society with the...

Nash–Moser theorems. In 1982, Hamilton published his formulation of Nash's reasoning, casting the theorem into the setting of tame Fréchet spaces; Nash's fundamental...

The Nash embedding theorems (or imbedding theorems), named after John Forbes Nash Jr., state that every Riemannian manifold can be isometrically embedded...

Sobolev embedding theorem. Moser found the sharp constant in Trudinger's inequality, with the corresponding result often known as the Moser–Trudinger inequality...

Alternatively, one can deduce the theorem from the one over real numbers by Tarski's principle.[citation needed] Nash–Moser theorem Theorem 1.1.7. in Hörmander, Lars...

analysis) Min-max theorem (functional analysis) Moreau's theorem (convex analysis) Nash–Moser theorem (mathematical analysis) Open mapping theorem (functional...

found generalized abstract versions of the Nash–Moser theory. In Hamilton's formulation, the Nash–Moser theorem forms a generalization of the Banach space...

general, the inverse function theorem is not true in Fréchet spaces, although a partial substitute is the Nash–Moser theorem. One may define Fréchet manifolds...

of many mathematicians to put Nash's ideas into systematic and abstract frameworks, referred to as Nash-Moser theorems. Nirenberg's formulation is particularly...

ISBN 978-0-8218-3812-9) 82 Pseudo-differential Operators and the Nash-Moser Theorem, Serge Alinhac, Patrick Gérard (2007, ISBN 978-0-8218-3454-1) 83 Functions...

University Nash equilibrium, Nash embedding theorem, Nash functions, Nash–Moser theorem Reinhard Selten (1930–2016) Germany Goethe University Frankfurt (PhD...

arbitrary closed loops are zero. Morse Morse function. Nash 1.  Nash function. 2.  Nash–Moser theorem. Nevanlinna theory Nevanlinna theory concerns meromorphic...

implicites et plongements riemanniens, d'après Nash et Moser (Nash embedding theorem, Nash–Moser theorem) Laurent Schwartz, Sous-espaces hilbertiens et...

allow convergence of some iteration procedure; for example, see the Nash–Moser theorem, described in terms of convenient calculus in [KM], section 51. Bauer...

Conn involves several estimates from analysis in order to apply the Nash-Moser theorem; a different proof, employing geometric methods which were not available...

 39. Harzheim (2005), Theorem 5.6, p. 60. Barnette (1983). Nash-Williams (1967) states the same result for the five-color theorem for countable planar...

involved, there is an analog of the inverse function theorem called the Nash–Moser inverse function theorem, having wide applications in nonlinear analysis...

mechanics, the equipartition theorem relates the temperature of a system to its average energies. The equipartition theorem is also known as the law of...

Subsequently, Jürgen Moser gave an alternate proof of the results obtained by Ennio De Giorgi (1956, 1957), and John Forbes Nash (1957, 1958). The affirmative...

Eliashberg, including work building upon Nash and Kuiper's theorem and the Nash–Moser implicit function theorem. There are many applications of his results...

differentiation in Fréchet spaces has applications such as the Nash–Moser inverse function theorem in which the function spaces of interest often consist of...

Yuri Matiyasevich completing the theorem in 1970. The theorem is now known as Matiyasevich's theorem or the MRDP theorem. Optimal design In the design of...

Hilbert spaces Hamilton, Richard S. (1982). "The inverse function theorem of Nash and Moser". Bull. Amer. Math. Soc. (N.S.). 7 (1): 65–222. doi:10...

{\displaystyle M} . Making use of the Nash–Moser implicit function theorem, Hamilton (1982) showed the following existence theorem: There exists a positive number...

curse when bidding (an outcome that, according to the revenue equivalence theorem, need never occur). The winner’s curse phenomenon was first addressed in...

2013, pp. 739–740 Bernstein & Nash 2006, pp. 257–258, 290–291 Bernstein & Nash 2006, pp. 265–266, 291 Bernstein & Nash 2006, p. 269 Rescorla 2023, Lead...

{\displaystyle W_{7}} (the only wheel graph that is a unit distance graph), and the Moser spindle and Golomb graph (small 4-chromatic unit distance graphs). All generalized...

from the original on 28 May 2019. Retrieved 28 May 2019. Röösli, Martin; Moser, Mirjana; Baldinini, Yvonne; Meier, Martin; Braun-Fahrländer, Charlotte...

excuses) Satisficing Superrationality Von Neumann–Morgenstern utility theorem Moser, Paul (2006). "Rationality". In Borchert, Donald (ed.). Macmillan Encyclopedia...