Pages that link to "Item:Q1746407"
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The following pages link to On a limit theorem related to probabilistic representation of solution to the Cauchy problem for the Schrödinger equation (Q1746407):
Displaying 15 items.
- Estimates for the deviations of random walks and a stochastic method for solving the Schrödinger equation. (Q556570) (← links)
- Limit theorems for symmetric random walks and probabilistic approximation of the Cauchy problem solution for Schrödinger type evolution equations (Q744971) (← links)
- Probabilistic approximation of the evolution operator (Q1791747) (← links)
- A law of large numbers and a central limit theorem for the Schrödinger operator with zero-range potentials. (Q1963632) (← links)
- Antiquantization as a specific way from the statistical physics to the regular physics (Q2157186) (← links)
- A probabilistic representation of the Cauchy problem solution for the multidimensional Schrödinger equation (Q2199128) (← links)
- A probabilistic approximation of the Cauchy problem solution for the Schrödinger equation with a fractional derivative operator (Q2199136) (← links)
- Probabilistic representations for solutions to initial boundary value problems for non-stationary Schrödinger equation in \(d\)-hyperball (Q2206296) (← links)
- Probabilistic approximation of the evolution operator \(e^{-itH}\) where \(H = \frac{( - 1)^m}{(2m)!} \frac{d^{2m}}{dx^{2m}}\) (Q2243727) (← links)
- Reflecting Brownian motion in the \(d\)-ball (Q2246212) (← links)
- On one limit theorem related to the Cauchy problem solution for the Schrödinger equation with a fractional derivative operator of order \(\alpha \in \bigcup_{m=3}^{\infty}\left(m-1,m\right)\) (Q2246220) (← links)
- On a probabilistic approach to a problem of semi-classical analysis (Q2484253) (← links)
- Probability representations of solutions of the Cauchy problem for quantum mechanical equations (Q3212102) (← links)
- Probabilistic Approximation of the Solution of the Cauchy Problem for the Higher-Order Schrödinger Equation (Q5150156) (← links)
- Approximation of the Evolution Operator by Expectations of Functionals of Sums of Independent Random Variables (Q5380528) (← links)
