Detail publikace

Lagrangian and Hamiltonian formalisms for coupled higher-order elements: theory, modeling, simulation

BIOLEK, Z. BIOLEK, D. BIOLKOVÁ, V. KOLKA, Z.

Originální název

Lagrangian and Hamiltonian formalisms for coupled higher-order elements: theory, modeling, simulation

Anglický název

Lagrangian and Hamiltonian formalisms for coupled higher-order elements: theory, modeling, simulation

Jazyk

en

Originální abstrakt

In this work, the definition of the constitutive relation of a classical higher-order two-terminal element from Chua's table is extended to the coupled element. The way and the conditions of introducing the corresponding potential function are shown. The forms of the Lagrangian and Hamiltonian of circuits containing coupled elements are derived. The modeling techniques using coupled elements are demonstrated.

Anglický abstrakt

In this work, the definition of the constitutive relation of a classical higher-order two-terminal element from Chua's table is extended to the coupled element. The way and the conditions of introducing the corresponding potential function are shown. The forms of the Lagrangian and Hamiltonian of circuits containing coupled elements are derived. The modeling techniques using coupled elements are demonstrated.

Dokumenty

BibTex


@article{BUT171888,
  author="Zdeněk {Biolek} and Dalibor {Biolek} and Viera {Biolková} and Zdeněk {Kolka}",
  title="Lagrangian and Hamiltonian formalisms for coupled higher-order elements: theory, modeling, simulation",
  annote="In this work, the definition of the constitutive relation of a classical higher-order two-terminal element from Chua's table is extended to the coupled element. The way and the conditions of introducing the corresponding potential function are shown. The forms of the Lagrangian and Hamiltonian of circuits containing coupled elements are derived. The modeling techniques using coupled elements are demonstrated.",
  address="SPRINGER",
  chapter="171888",
  doi="10.1007/s11071-021-06525-w",
  howpublished="online",
  institution="SPRINGER",
  number="1",
  volume="104",
  year="2021",
  month="june",
  pages="3547--3560",
  publisher="SPRINGER",
  type="journal article in Web of Science"
}