Commutation theorem

Known as: Commutation theory, Semilinear, Commutation theorems 
In mathematics, a commutation theorem explicitly identifies the commutant of a specific von Neumann algebra acting on a Hilbert space in the presence… (More)
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Papers overview

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Highly Cited
2014
Highly Cited
2014
This volume is an excellent guide for anyone interested in variational analysis, optimization, and PDEs. It offers a detailed… (More)
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Highly Cited
2012
Highly Cited
2012
We provide an existence and uniqueness theory for an extension of backward SDEs to the second order. While standard Backward SDEs… (More)
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Highly Cited
2007
Highly Cited
2007
We consider the model of population protocols introduced by Angluin et al. (Computation in networks of passively mobile finite… (More)
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Highly Cited
2005
Highly Cited
2005
The aim of this paper is to analyze explicit exponential Runge-Kutta methods for the time integration of semilinear parabolic… (More)
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Highly Cited
1998
Highly Cited
1998
It is a commonly held misconception that little research in the area of finite Desarguesian geometry is going on at present… (More)
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Highly Cited
1998
Highly Cited
1998
The theory of artificial neural networks has been successfully applied to a wide variety of pattern recognition problems. In this… (More)
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Highly Cited
1995
Highly Cited
1995
A new type of stochastic differential equation, called the backward stochastic differentil equation (BSDE), where the value of… (More)
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Highly Cited
1992
Highly Cited
1992
This work is concerned with travelling front solutions of semilinear parabolic equations in an infinite cylindrical domain X = R… (More)
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Highly Cited
1990
Highly Cited
1990
A variety of problems in differential equations ((abstract) functional differential equations, age-dependent population models… (More)
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Highly Cited
1986
Highly Cited
1986
A finite element method for the Cahn-Hilliard equation (a semilinear parabolic equation of fourth order) is analyzed, both in a… (More)
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