Selected scientific results
- Analytic conditions for the existence of localized states in
linear chains with an arbitrary number of impurities
-
Analytic solution of the Schrodinger equation for simple models of
atomic clusters (the so-called analytic cluster model)
-
Analytic formulas for describing size effects in clusters and
quasi-onedimensional systems
-
Series of papers on lithium clusters and the size dependence of their
properties
-
Program for the computer analysis of the group symmetry of molecules
-
A new algebraic method for the solution of the generalized master
equation
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Analytic solution of the Schrodinger equation for a linear chain
with a single impurity
-
Analytic solution of the Schrodinger equation for a seminfinite linear
chain
-
Analytic solution of the Pauli master equation for a linear chain
with a single trap
-
Theory of excitation energy transfer in the primary processes of
photosynthesis (series of papers)
-
Analytic solution of a simple model describing excitation energy
transfer in the primary processes in photosynthesis
-
Interpolation formula for describing systems with an intermediate
degree of the transport coherence
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Some new results on the density of states of disordered linear chains
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Analytic solution of the Pauli master equation for the proton transport
along hydrogen bond chains
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A new method of calculating analytic solutions of the Schrodinger
equation
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A new method of calculating perturbation energies using functions
which are not quadratically integrable
-
Analytic solution of the Schrodinger equation for the modified quartic
oscillator
-
Large order analysis of the strong coupling perturbation theory for
the ordinary anharmonic oscillators
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Large order analysis of the strong coupling perturbation theory for
the renormalized anharmonic oscillators
-
Analytic structure of the renormalized strong coupling perturbation
theory
-
Quantum mechanics and mathematical statistics
-
New uncertainty relations that are stronger that the Heisenberg and
Richardson-Schrodinger uncertainty relations
-
Hamilton principle and Fisher information
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