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Janyška, Josef - Department of Mathematics and Statistics, Masaryk University
Contemporary Mathematics Natural Poisson and Jacobi structures on the tangent
NATURAL VECTOR FIELDS AND 2VECTOR FIELDS ON THE TANGENT BUNDLE
REMARKS ON SYMPLECTIC AND CONTACT 2FORMS IN RELATIVISTIC THEORIES
Uniqueness results by covariance in covariant quantum mechanics
NATURAL SYMPLECTIC STRUCTURES ON THE TANGENT BUNDLE OF A SPACE--TIME
DIFFERENTIAL APPLICATIONS
Covariant quantum mechanics and quantum symmetries
COVARIANT PRE--QUANTUM OPERATORS JOSEF JANY SKA, MARCO MODUGNO
ARCHIVUM MATHEMATICUM (BRNO) Tomus 32 (1996), 000 --000
NATURAL QUANTUM LAGRANGIANS IN GALILEI QUANTUM MECHANICS
Covariant Schrodinger operator Josef Janyska 1 , Marco Modugno 2
A REMARK ON NATURAL QUANTUM LAGRANGIANS AND NATURAL GENERALIZED SCHR
LIE ALGEBRA STRUCTURES ON\Omega 1 (M)
NATURAL 2FORMS ON THE TANGENT BUNDLE OF A RIEMANNIAN MANIFOLD
Galilei general relativistic quantum mechanics revisited
Quantisable functions in general relativity Josef Jany ska and Marco Modugno
INFINITESIMAL NATURAL AND GAUGENATURAL LIFTS Josef Jany ska and Marco Modugno
ON QUANTUM VECTOR FIELDS IN GENERAL RELATIVISTIC QUANTUM MECHANICS
ON THE GRADED LIE ALGEBRA OF QUANTISABLE FORMS
An outline of covariant quantum mechanics Josef Janyskay and Marco Modugnoz
NATURAL AND GAUGENATURAL OPERATORS ON THE SPACE OF LINEAR CONNECTIONS
NATURAL LAGRANGIANS IN GENERAL RELATIVISTIC QUANTUM MECHANICS
ON THE CURVATURE OF TENSOR PRODUCT CONNECTIONS AND COVARIANT DIFFERENTIALS
