Piotr W. Hebda | Researchain

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Archive | 2015

Spontaneous Dimension Reduction and the Existence of a Local Lagrangian for Given n-Dimensional Newtonian Equations of Motion

Piotr W. Hebda; Beata Hebda

Archive | 2015

Local existence of Dynamically Allowed Brackets and a local existence of a Hamiltonian associated with these Brackets, for a given, possibly time dependent, N-dimensional Equations of Motion that may include Constraints

Piotr W. Hebda; Beata Hebda

Archive | 2018

Calculus I (UNG)

Hashim Saber; Beata Hebda; Piotr W. Hebda; Benkam Bobga

Archive | 2018

Linear Algebra (UNG)

Hashim Saber; Beata Hebda; Piotr W. Hebda; Benkam Bobga

Archive | 2018

Differential Equations (UNG)

Hashim Saber; Beata Hebda; Piotr W. Hebda; Benkam Bobga

Archive | 2018

Darboux-Box Variables and the Existence of a Complete Set of Lagrangians for Given n-Dimensional Newtonian Equations of Motion. The Isomorphism of n-Dimensional Newtonian Dynamical Systems

Piotr W. Hebda; Beata Hebda

Archive | 2018

Generalized Position-Velocity Variables and the Existence of a Lagrange-Hamilton Formalism for Given n-Dimensional Newtonian Equations of Motion

Piotr W. Hebda; Beata Hebda

Archive | 2016

For a Given, Time Independent, System of Equations of Motion, Any Non-Trivial Constant of Motion is Locally a Hamiltonian

Piotr W. Hebda; Beata Hebda

Archive | 2015

An example of Lagrangian for a non-holonomic system

Piotr W. Hebda; Beata Hebda

Archive | 2015

Spontaneous Dimension Reduction and the Existence of a local Lagrange-Hamilton Formalism for Given n-Dimensional Newtonian Equations of Motion

Piotr W. Hebda; Beata Hebda

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Beata Hebda

University of North Georgia

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Network

Latest external collaboration on country level. Dive into details by clicking on the dots.

Hotspot

Dive into the research topics where Piotr W. Hebda is active.

Publication

Featured researches published by Piotr W. Hebda.

Spontaneous Dimension Reduction and the Existence of a Local Lagrangian for Given n-Dimensional Newtonian Equations of Motion

Local existence of Dynamically Allowed Brackets and a local existence of a Hamiltonian associated with these Brackets, for a given, possibly time dependent, N-dimensional Equations of Motion that may include Constraints

Calculus I (UNG)

Linear Algebra (UNG)

Differential Equations (UNG)

Darboux-Box Variables and the Existence of a Complete Set of Lagrangians for Given n-Dimensional Newtonian Equations of Motion. The Isomorphism of n-Dimensional Newtonian Dynamical Systems

Generalized Position-Velocity Variables and the Existence of a Lagrange-Hamilton Formalism for Given n-Dimensional Newtonian Equations of Motion

For a Given, Time Independent, System of Equations of Motion, Any Non-Trivial Constant of Motion is Locally a Hamiltonian

An example of Lagrangian for a non-holonomic system

Spontaneous Dimension Reduction and the Existence of a local Lagrange-Hamilton Formalism for Given n-Dimensional Newtonian Equations of Motion

Collaboration

Dive into the Piotr W. Hebda's collaboration.