Detail publikace

Hamilton’s principle for circuits with dissipative elements

Originální název

Hamilton’s principle for circuits with dissipative elements

Anglický název

Hamilton’s principle for circuits with dissipative elements

Jazyk

en

Originální abstrakt

The classic form of Hamilton’s variational principle does not hold for circuits with dissipative elements. It is shown in the paper that this may not be true in the case of systems consisting of the so-called higher-order elements. Hamilton’s principle is then extended to circuits containing the classical resistors and Frequency Dependent Negative Resistors (FDNRs). The extension is also made to any pair of elements which are the nearest neighbours on any sigma-diagonal of Chua’s table.

Anglický abstrakt

The classic form of Hamilton’s variational principle does not hold for circuits with dissipative elements. It is shown in the paper that this may not be true in the case of systems consisting of the so-called higher-order elements. Hamilton’s principle is then extended to circuits containing the classical resistors and Frequency Dependent Negative Resistors (FDNRs). The extension is also made to any pair of elements which are the nearest neighbours on any sigma-diagonal of Chua’s table.

Plný text v Digitální knihovně

BibTex


@article{BUT159542,
  author="Zdeněk {Biolek} and Dalibor {Biolek} and Viera {Biolková}",
  title="Hamilton’s principle for circuits with dissipative elements",
  annote="The classic form of Hamilton’s variational principle does not hold for circuits with dissipative elements. It is shown in the paper that this may not be true in the case of systems consisting of the so-called higher-order elements. Hamilton’s principle is then extended to circuits containing the classical resistors and Frequency Dependent Negative Resistors (FDNRs). The extension is also made to any pair of elements which are the nearest neighbours on any sigma-diagonal of Chua’s table.",
  address="Hindawi",
  chapter="159542",
  doi="10.1155/2019/2035324",
  howpublished="online",
  institution="Hindawi",
  number="1",
  volume="2019",
  year="2019",
  month="october",
  pages="1--7",
  publisher="Hindawi",
  type="journal article in Web of Science"
}