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Statements

Subject Item
dbr:Ward's_conjecture
rdf:type
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rdfs:label
Ward's conjecture
rdfs:comment
In mathematics, Ward's conjecture is the conjecture made by Ward that "many (and perhaps all?) of the ordinary and partial differential equations that are regarded as being integrable or solvable may be obtained from the self-dual (or its generalizations) by reduction".
dct:subject
dbc:Integrable_systems
dbo:wikiPageID
35544539
dbo:wikiPageRevisionID
1117752976
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dbr:Lagrange,_Euler_and_Kovalevskaya_tops dbr:Partial_differential_equation dbr:Painlevé_transcendents dbr:Kadomtsev–Petviashvili_equation dbr:Self-dual_Yang-Mills_equation dbr:Integrable_systems dbr:Ernst_equation dbc:Integrable_systems dbr:Holomorphic_vector_bundle dbr:Korteweg-de_Vries_equation dbr:Ordinary_differential_equation dbr:Penrose-Ward_transform dbr:Gauge_field_equation dbr:Pseudo-Riemannian_metric dbr:Curvature_form dbr:Connection_form dbr:Hodge_star_operator dbr:Nonlinear_Schrödinger_equation dbr:Sine-Gordon_equation
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n10:sdym-03.pdf
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dbt:Short_description dbt:Citation dbt:Theoretical-physics-stub dbt:Harvs dbt:Applied-math-stub
dbp:authorlink
Richard S. Ward
dbp:last
Chakravarty Halburd Ward Ablowitz
dbp:year
2003 1985
dbp:loc
p. 451
dbo:abstract
In mathematics, Ward's conjecture is the conjecture made by Ward that "many (and perhaps all?) of the ordinary and partial differential equations that are regarded as being integrable or solvable may be obtained from the self-dual (or its generalizations) by reduction".
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dbr:Conjecture
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wikipedia-en:Ward's_conjecture?oldid=1117752976&ns=0
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2747
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wikipedia-en:Ward's_conjecture