Faculty

Institution

Unit

Venue

David Blair

Professor Emeritus

Michigan State University

Affiliations

College of Natural Science

Department of Mathematics

David Blair is currently serving as a College Of Natural Science Professor Emeritus at Michigan State University.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

David Blair

Michigan State University

Professor Emeritus

You can click a keyword to filter the displayed items

mathematics applied mathematics differential geometry topology geometry and topology geometry geometric topology number theory spectral theory riemannian geometry mathematical analysis modern algebra mechanical engineering graph theory knot theory manifold modeling contact manifolds algebraic geometry global analysis integral submanifolds sasakian space forms nonlinear analysis analytic number theory riemannian manifold complex geometry global geometry integral geometry numerical mathematics function spaces friction mathematical sciences metric graph theory contact metric manifolds physics combinatorial theory mathematical optimization collapse behaviour large scale structure geometric partial differential equation theoretical mathematics foundation of mathematics contact mechanics legendre curves hyperbolic twistor spaces contact distribution conformal flatness metric contact pairs jacobi vector fields symplectic manifolds active control canadian studies geodesy polyhedron mathematical programming mathematics education theoretical analysis conformal field theory geometry of numbers key site lagrangian method lie theory finite fields foldable structure carotenoids integral transforms shape optimization conic optimization history of mathematics mathematics teacher education lie group nullity condition quasi-sasakian structures contact metric structures inversion theory conformal mapping

Video Presentations

Notable Scholarly Works

Notable Federal Grants

Collaborators

A Survey of Riemannian Contact Geometry. Complex Manifolds (2019)

David E. Blair

geometric analysisriemannian manifoldgeometrycomplex geometrygeometry and topologyriemannian geometryknot theoryriemannian contact geometrymathematicsgeometric topology

On the Sign of the Curvature of a Contact Metric Manifold. Mathematics (2019)

David E. Blair

frictionnumerical analysisfinite fieldsriemannian geometrycontact metric manifoldmathematicsdifferential geometrycombinatorial theoryglobal geometrygeometric topologymanifold modelinggeometric analysismechanical engineeringgeometric partial differential equationgeometry and topologynonlinear analysisspectral theoryapplied mathematicsgeometry

Contact Manifolds. Nankai tracts in mathematics (2016)

Augustin BanyagaDjideme F. Houenou

topologymechanical engineeringcontact manifoldsmathematicsengineering

Bochner and Conformal Flatness of Normal Metric Contact Pairs. Annals of Global Analysis and Geometry (2015)

Gianluca BandeDavid E. BlairAmine Hadjar

differential geometrytopologyconformal flatnessglobal analysisintegral geometrygeometry and topologyapplied mathematicsgeometric topology

Bochner Flatness of Tangent Bundles With G-Natural Almost Hermitian Metrics. Annals of Global Analysis and Geometry (2015)

David E. BlairHandan Yıldırım

global analysisgeometry and topologybochner flatnessapplied mathematicstangent bundlesgeometric topology

On Conformally Flat Almost Contact Metric Manifolds. Mediterranean Journal of Mathematics (2015)

David E. BlairHandan Yıldırım

topologyapplied mathematics

Generalizations of the Catenoid and the Helicoid. Springer proceedings in mathematics & statistics (2014)

David E. Blair

mathematical biologymathematical sciencesstatistical theorystatisticscarotenoidsapplied mathematicsmathematics

Symmetry in the Geometry of Metric Contact Pairs. Mathematische Nachrichten (2013)

Gianluca BandeDavid E. Blair

symmetrymetric contact pairsgeometrymathematics

On the Curvature of Metric Contact Pairs. Mediterranean Journal of Mathematics (2012)

Gianluca BandeDavid E. BlairAmine Hadjar

differential geometrytopologygeometrygeometry and topologymetric contact pairsnumber theorymathematics

Symmetry in Complex Contact Geometry. Rocky Mountain Journal of Mathematics (2012)

D.E. BlairA. Mihai

symmetrymathematicscomplex contact geometry

1
2
3
4
5
10
10 / page

David Blair

Professor Emeritus

Michigan State University

Affiliations

College of Natural Science

Department of Mathematics

David Blair is currently serving as a College Of Natural Science Professor Emeritus at Michigan State University.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

David Blair

Michigan State University

Professor Emeritus

You can click a keyword to filter the displayed items

Video Presentations

Notable Scholarly Works

Notable Federal Grants

Collaborators

A Survey of Riemannian Contact Geometry. Complex Manifolds (2019)

David E. Blair

geometric analysisriemannian manifoldgeometrycomplex geometrygeometry and topologyriemannian geometryknot theoryriemannian contact geometrymathematicsgeometric topology

On the Sign of the Curvature of a Contact Metric Manifold. Mathematics (2019)

David E. Blair

Contact Manifolds. Nankai tracts in mathematics (2016)

Augustin BanyagaDjideme F. Houenou

topologymechanical engineeringcontact manifoldsmathematicsengineering

Bochner and Conformal Flatness of Normal Metric Contact Pairs. Annals of Global Analysis and Geometry (2015)

Gianluca BandeDavid E. BlairAmine Hadjar

differential geometrytopologyconformal flatnessglobal analysisintegral geometrygeometry and topologyapplied mathematicsgeometric topology

Bochner Flatness of Tangent Bundles With G-Natural Almost Hermitian Metrics. Annals of Global Analysis and Geometry (2015)

David E. BlairHandan Yıldırım

global analysisgeometry and topologybochner flatnessapplied mathematicstangent bundlesgeometric topology

On Conformally Flat Almost Contact Metric Manifolds. Mediterranean Journal of Mathematics (2015)

David E. BlairHandan Yıldırım

topologyapplied mathematics

Generalizations of the Catenoid and the Helicoid. Springer proceedings in mathematics & statistics (2014)

David E. Blair

mathematical biologymathematical sciencesstatistical theorystatisticscarotenoidsapplied mathematicsmathematics

Symmetry in the Geometry of Metric Contact Pairs. Mathematische Nachrichten (2013)

Gianluca BandeDavid E. Blair

symmetrymetric contact pairsgeometrymathematics

On the Curvature of Metric Contact Pairs. Mediterranean Journal of Mathematics (2012)

Gianluca BandeDavid E. BlairAmine Hadjar

differential geometrytopologygeometrygeometry and topologymetric contact pairsnumber theorymathematics

Symmetry in Complex Contact Geometry. Rocky Mountain Journal of Mathematics (2012)

D.E. BlairA. Mihai

symmetrymathematicscomplex contact geometry

1
2
3
4
5
10
10 / page

Similar Faculty Members

Peter Petersen

Institution

University of California, Los Angeles

applied mathematics

mathematics

Peter A. Perry

Institution

University of Kentucky

spectral theory

inverse scattering transforms

Scott A. Wolpert

Institution

University of Maryland, College Park

complex geometry

topology

David Gabai

Institution

Princeton University

topology

global geometry

Christopher B. Croke

Institution

University of Pennsylvania

applied mathematics

mathematics

Mikhael Gromov

Institution

New York University

riemannian manifold

geometry

Jeremy Tyson

Institution

University of Illinois Urbana-Champaign

riemannian manifold

applied mathematics

Robin C. Hartshorne

Institution

University of California, Berkeley

geometry and topology

algebraic structure

Sergei V Ivanov

Institution

University of Illinois Urbana-Champaign

algebra

topology

Rabindra N. Bhattacharya

Institution

University of Arizona

quantitative science study

statistical methodology

Similar Faculty Members

Peter Petersen

Institution

University of California, Los Angeles

applied mathematics

mathematics

Peter A. Perry

Institution

University of Kentucky

spectral theory

inverse scattering transforms

Scott A. Wolpert

Institution

University of Maryland, College Park

complex geometry

topology

David Gabai

Institution

Princeton University

topology

global geometry

Christopher B. Croke

Institution

University of Pennsylvania

applied mathematics

mathematics

Mikhael Gromov

Institution

New York University

riemannian manifold

geometry

Jeremy Tyson

Institution

University of Illinois Urbana-Champaign

riemannian manifold

applied mathematics

Robin C. Hartshorne

Institution

University of California, Berkeley

geometry and topology

algebraic structure

Sergei V Ivanov

Institution

University of Illinois Urbana-Champaign

algebra

topology

Rabindra N. Bhattacharya

Institution

University of Arizona

quantitative science study

statistical methodology