Argument shift method - Revision history

Old Man Consequences: stub sort

2024-12-06T13:02:54Z

stub sort

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	{{stub}}		{{abstract-algebra-stub}}

Michaelwallace22: /* References */

2024-12-06T12:56:02Z

References

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	[[Category:Lie algebras]]		[[Category:Lie algebras]]


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I dream of horses: Autowikibrowser cleanup, added orphan tag

2022-12-01T09:39:01Z

Autowikibrowser cleanup, added orphan tag

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			{{Orphan\|date=December 2022}}

	In mathematics, the '''argument shift method''' is a method for constructing functions in involution with respect to [[Poisson–Lie bracket]]s, introduced by {{harvs\|txt\|last1=Mishchenko\|last2=		In mathematics, the '''argument shift method''' is a method for constructing functions in involution with respect to [[Poisson–Lie bracket]]s, introduced by {{harvs\|txt\|last1=Mishchenko\|last2=
	Fomenko\|year=1978}}. They used it to prove that the [[Poisson algebra]] of a finite-dimensional [[semisimple Lie algebra]] contains a complete commuting set of polynomials.		Fomenko\|year=1978}}. They used it to prove that the [[Poisson algebra]] of a finite-dimensional [[semisimple Lie algebra]] contains a complete commuting set of polynomials.
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	==References==		==References==

	*{{Citation \| last1=Mishchenko \| first1=A. S. \| last2=Fomenko \| first2=A. T. \| title=Euler equation on finite-dimensional Lie groups \|mr=0482832 \| year=1978 \| journal=Izvestiya Akademii Nauk SSSR. Seriya Matematicheskaya \|language=ru \| issn=0373-2436 \| volume=42 \| issue=2 \| pages=396–415}} English translation: Math. USSR-Izv. 12 (1978), no. 2, 371–389		*{{Citation \| last1=Mishchenko \| first1=A. S. \| last2=Fomenko \| first2=A. T. \| title=Euler equation on finite-dimensional Lie groups \|mr=0482832 \| year=1978 \| journal=Izvestiya Akademii Nauk SSSR. Seriya Matematicheskaya \|language=ru \| issn=0373-2436 \| volume=42 \| issue=2 \| pages=396–415}} English translation: Math. USSR-Izv. 12 (1978), no. 2, 371–389

	[[Category:Lie algebras]]		[[Category:Lie algebras]]

Trappist the monk: /* References */replace mr template with mr parameter in CS1 templates; using AWB

2014-09-23T23:28:29Z

References: replace mr template with mr parameter in CS1 templates; using AWB

← Previous revision		Revision as of 23:28, 23 September 2014
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	==References==		==References==

	*{{Citation \| last1=Mishchenko \| first1=A. S. \| last2=Fomenko \| first2=A. T. \| title=Euler equation on finite-dimensional Lie groups \| id=~~{{MR\|~~0482832~~}} English translation: Math. USSR-Izv. 12 (1978), no. 2, 371–389~~ \| year=1978 \| journal=Izvestiya Akademii Nauk SSSR. Seriya Matematicheskaya \| issn=0373-2436 \| volume=42 \| issue=2 \| pages=396–415}}		*{{Citation \| last1=Mishchenko \| first1=A. S. \| last2=Fomenko \| first2=A. T. \| title=Euler equation on finite-dimensional Lie groups \|mr=0482832 \| year=1978 \| journal=Izvestiya Akademii Nauk SSSR. Seriya Matematicheskaya \|language=ru \| issn=0373-2436 \| volume=42 \| issue=2 \| pages=396–415}} English translation: Math. USSR-Izv. 12 (1978), no. 2, 371–389

	[[Category:Lie algebras]]		[[Category:Lie algebras]]

TakuyaMurata: Undid revision 525983391 by MrNiceGuy1113 (talk) doesn't seem an issue

2012-12-02T12:49:58Z

Undid revision 525983391 by MrNiceGuy1113 (talk) doesn't seem an issue

← Previous revision		Revision as of 12:49, 2 December 2012
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	{{more footnotes\|date=December 2012}}

	In mathematics, the '''argument shift method''' is a method for constructing functions in involution with respect to [[Poisson–Lie bracket]]s, introduced by {{harvs\|txt\|last1=Mishchenko\|last2=		In mathematics, the '''argument shift method''' is a method for constructing functions in involution with respect to [[Poisson–Lie bracket]]s, introduced by {{harvs\|txt\|last1=Mishchenko\|last2=
	Fomenko\|year=1978}}. They used it to prove that the [[Poisson algebra]] of a finite-dimensional [[semisimple Lie algebra]] contains a complete commuting set of polynomials.		Fomenko\|year=1978}}. They used it to prove that the [[Poisson algebra]] of a finite-dimensional [[semisimple Lie algebra]] contains a complete commuting set of polynomials.

MrNiceGuy1113: Added tags to the page using Page Curation (more footnotes)

2012-12-02T07:43:32Z

Added tags to the page using Page Curation (more footnotes)

← Previous revision		Revision as of 07:43, 2 December 2012
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			{{more footnotes\|date=December 2012}}

	In mathematics, the '''argument shift method''' is a method for constructing functions in involution with respect to [[Poisson–Lie bracket]]s, introduced by {{harvs\|txt\|last1=Mishchenko\|last2=		In mathematics, the '''argument shift method''' is a method for constructing functions in involution with respect to [[Poisson–Lie bracket]]s, introduced by {{harvs\|txt\|last1=Mishchenko\|last2=
	Fomenko\|year=1978}}. They used it to prove that the [[Poisson algebra]] of a finite-dimensional [[semisimple Lie algebra]] contains a complete commuting set of polynomials.		Fomenko\|year=1978}}. They used it to prove that the [[Poisson algebra]] of a finite-dimensional [[semisimple Lie algebra]] contains a complete commuting set of polynomials.

R.e.b.: Expanding article

2012-12-02T04:08:23Z

Expanding article

← Previous revision		Revision as of 04:08, 2 December 2012
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	In mathematics, the '''argument shift method''' ~~was~~ introduced by {{harvs\|txt\|last1=Mishchenko\|last2=		In mathematics, the '''argument shift method''' is a method for constructing functions in involution with respect to [[Poisson–Lie bracket]]s, introduced by {{harvs\|txt\|last1=Mishchenko\|last2=
	Fomenko\|year=1978}} ~~who~~ used it to prove that the [[Poisson algebra]] of a finite-dimensional [[semisimple Lie algebra]] contains a complete commuting set of polynomials.		Fomenko\|year=1978}}. They used it to prove that the [[Poisson algebra]] of a finite-dimensional [[semisimple Lie algebra]] contains a complete commuting set of polynomials.

	==References==		==References==

R.e.b.: ←Created page with 'In mathematics, the '''argument shift method''' was introduced by {{harvs|txt|last1=Mishchenko|last2= Fomenko|year=1978}} who used it to prove that the Poisson...'

2012-12-02T04:02:33Z

←Created page with 'In mathematics, the '''argument shift method''' was introduced by {{harvs|txt|last1=Mishchenko|last2= Fomenko|year=1978}} who used it to prove that the Poisson...'

New page

In mathematics, the '''argument shift method''' was introduced by {{harvs|txt|last1=Mishchenko|last2=
Fomenko|year=1978}} who used it to prove that the [[Poisson algebra]] of a finite-dimensional [[semisimple Lie algebra]] contains a complete commuting set of polynomials.

==References==

*{{Citation | last1=Mishchenko | first1=A. S. | last2=Fomenko | first2=A. T. | title=Euler equation on finite-dimensional Lie groups | id={{MR|0482832}} English translation: Math. USSR-Izv. 12 (1978), no. 2, 371–389 | year=1978 | journal=Izvestiya Akademii Nauk SSSR. Seriya Matematicheskaya | issn=0373-2436 | volume=42 | issue=2 | pages=396–415}}

[[Category:Lie algebras]]

← Previous revision		Revision as of 12:49, 2 December 2012
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	{{more footnotes\|date=December 2012}}

	In mathematics, the '''argument shift method''' is a method for constructing functions in involution with respect to [[Poisson–Lie bracket]]s, introduced by {{harvs\|txt\|last1=Mishchenko\|last2=		In mathematics, the '''argument shift method''' is a method for constructing functions in involution with respect to [[Poisson–Lie bracket]]s, introduced by {{harvs\|txt\|last1=Mishchenko\|last2=
	Fomenko\|year=1978}}. They used it to prove that the [[Poisson algebra]] of a finite-dimensional [[semisimple Lie algebra]] contains a complete commuting set of polynomials.		Fomenko\|year=1978}}. They used it to prove that the [[Poisson algebra]] of a finite-dimensional [[semisimple Lie algebra]] contains a complete commuting set of polynomials.

← Previous revision		Revision as of 07:43, 2 December 2012
Line 1:		Line 1:
			{{more footnotes\|date=December 2012}}

	In mathematics, the '''argument shift method''' is a method for constructing functions in involution with respect to [[Poisson–Lie bracket]]s, introduced by {{harvs\|txt\|last1=Mishchenko\|last2=		In mathematics, the '''argument shift method''' is a method for constructing functions in involution with respect to [[Poisson–Lie bracket]]s, introduced by {{harvs\|txt\|last1=Mishchenko\|last2=
	Fomenko\|year=1978}}. They used it to prove that the [[Poisson algebra]] of a finite-dimensional [[semisimple Lie algebra]] contains a complete commuting set of polynomials.		Fomenko\|year=1978}}. They used it to prove that the [[Poisson algebra]] of a finite-dimensional [[semisimple Lie algebra]] contains a complete commuting set of polynomials.