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Replication invariance of bargaining solutions
International Journal of Game Theory, 1986The author considers a bargaining problem, i.e. a problem of choosing a single output from the set S of possible outputs. An output is characterized by a sequence \(x_ 1,...,x_ n\) of utilities obtained by each of the n players. Without any loss of generality we can assume that a status quo point is \(x_ i=0\).
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INVARIANT SOLUTIONS AND LINEARIZED INVARIANT SUBMODELSOF SOME OPTION PRICING EQUATIONS
Челябинский физико-математический журналSome subalgebras of the Lie algebra obtained earlier in the group classification of the option pricing model, taking into account costs and market influence, are considered. For a five-dimensional Lie algebra, invariant submodels are found in the case of onedimensional subalgebras and invariant solutions are derived in the case of two-dimensional ...
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A Solution to the Invariant Subspace Problem
Bulletin of the London Mathematical Society, 1984In studying the action of a matrix of a finite dimensional linear space, the existence of eigenvectors enables one to put the matrix in upper triangular form. Although the understanding is not nearly so complete for compact operators on Banach spaces, an analogous decomposition is possible, where eigenvectors must be replaced by invariant subspaces ...
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Group-Invariant Solutions of Hydrodynamics
1995The equations of hydrodynamics, being nonlinear, are in general difficult to solve analytically. A great deal of effort has therefore gone into the numerical solution of these equations, using a wide variety of algorithms. Issues associated with these numerical solutions include accuracy and stability of the algorithms and their associated solutions ...
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Invariance, Degeneracy, and Continuous Solutions
1994Abstract The formation of tangential discontinuities, as an intrinsic part of the static equilibrium of a magnetic field B embedded in an infinitely conducting fluid, follows directly from the mathematical properties of the equilibrium equations.
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Lie symmetries and invariant solutions of $$(2+1)$$(2+1)-dimensional breaking soliton equation
, 2020Mukesh Kumar, D. Tanwar
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Blockchain-Empowered Space-Air-Ground Integrated Networks: Opportunities, Challenges, and Solutions
IEEE Communications Surveys and Tutorials, 2022Yuntao Wang, Zhou, Jianbing Ni
exaly