Results 1 to 10 of about 4,890 (143)
The Hellmann–Feynman theorem, the comparison theorem, and the envelope theory
The envelope theory is a convenient method to compute approximate solutions for bound state equations in quantum mechanics. It is shown that these approximate solutions obey a kind of Hellmann–Feynman theorem, and that the comparison theorem can be ...
Claude Semay
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The envelope theorem in dynamic optimization [PDF]
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Jeffrey T Lafrance
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In the author's PhD thesis (2019) universal envelopes were introduced as a tool for studying the continuously obtainable information on discontinuous functions.
Eike Neumann
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In this article, we consider the improved perturbed nonlinear Schrödinger Equation (IP-NLSE) with dual power law nonlinearity, which arises in optical fibers and photovoltaic-photo-refractive materials.
Syed T. R. Rizvi +2 more
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This paper presents an illustration of how knowledge from the field of special functions, orthogonal polynomials and numerical series can be applied to solve a very important problem in the field of modern wireless communications. We present the formulas
Zvezdan Marjanović +2 more
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Envelope programming and a minimax theorem
D J White
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I prove an envelope theorem with a converse: the envelope formula isequivalentto a first‐order condition. Like Milgrom and Segal's (2002) envelope theorem, my result requires no structure on the choice set. I use the converse envelope theorem to extend to general outcomes and preferences the canonical result in mechanism design that any increasing ...
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Onsager’s reciprocal relationship applied to multiphysics poromechanics
Onsager’s theory of linear irreversible thermodynamics has been successfully applied to explain findings from experiments. However, its application to multiphysics processes in deformable porous media is a non-trivial undertaking.
Klaus Regenauer-Lieb, Manman Hu
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Envelope theorems for static optimization and Calculus of Variations [PDF]
We establish differentiability properties of the value function of problems of Static Optimization in an abstract infinite dimensional setting and we apply that to problems of Calculus of Variations. We lighten the assumptions of existing results, notably by using G{â}teaux and Hadamard differentials.
Blot, Joël, Yilmaz, Hasan
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Construction of the Decomposition of Locational Marginal Prices [PDF]
This paper exposes the way in which the decomposition of Locational Marginal Prices (PML) is constructed into its energy and congestion components using the envelope theorem.
Carlos Antonio Becerril Gordillo
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