science
plus
.abes.fr
|
explorer
À propos de :
Classical differential geometry
Goto
Sponge
NotDistinct
Permalink
An Entity of Type :
skos:Concept
, within Data Space :
scienceplus.abes.fr
associated with source
document(s)
Type:
Concept
New Facet based on Instances of this Class
Attributs
Valeurs
type
Concept
skos:inScheme
MSC 2010
broader concept
Differential geometry
narrower concept
Curves in Euclidean space
Surfaces in Euclidean space
Higher-dimensional and -codimensional surfaces in Euclidean <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" alttext="$ n$"><mml:mi>n</mml:mi></mml:math>-space
Minimal surfaces, surfaces with prescribed mean curvature
Affine differential geometry
Kinematics
Projective differential geometry
Differential line geometry
Conformal differential geometry
Non-Euclidean differential geometry
Other special differential geometries
Vector and tensor analysis
Differential invariants (local theory), geometric objects
Geometry of webs
None of the above, but in MSC2010 section 53Axx
skos:prefLabel
Classical differential geometry
Geometria differenziale classica
经典微分几何
skos:exactMatch
http://msc2010.org/resources/MSC/1991/53Axx
http://msc2010.org/resources/MSC/2000/53Axx
skos:notation
53Axx
skos:relatedMatch
http://msc2010.org/resources/MSC/2010/fullDD21-516.182
is
rdfs:seeAlso
of
Infinite-dimensional manifolds
is
broader concept
of
Curves in Euclidean space
Surfaces in Euclidean space
Higher-dimensional and -codimensional surfaces in Euclidean <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" alttext="$ n$"><mml:mi>n</mml:mi></mml:math>-space
Minimal surfaces, surfaces with prescribed mean curvature
Affine differential geometry
Kinematics
Projective differential geometry
Differential line geometry
Conformal differential geometry
Non-Euclidean differential geometry
Other special differential geometries
Vector and tensor analysis
Differential invariants (local theory), geometric objects
Geometry of webs
None of the above, but in MSC2010 section 53Axx
is
narrower concept
of
Differential geometry
is
http://msc2010.org...0/msc2010#seeAlso
of
Infinite-dimensional manifolds
is
skos:semanticRelation
of
Infinite-dimensional manifolds
Alternative Linked Data Documents:
ODE
Content Formats:
RDF
ODATA
Microdata