Results 11 to 20 of about 260,962 (154)
Group Invariant Solutions in Mathematical Physics and Differential Geometry
, 2001 To appear in the proceedings of the 2000 NSF-CBMS conference The Geometrical Study of Differential Equations, 10 pages ...
Ian Anderson +2 more
+8 more sources
Manifold Shape: from Differential Geometry to Mathematical Morphology [PDF]
, 1994 Much progress has been made in extending Euclidean mathematical morphology to more complex structures such as complete lattices or spaces with a non-commutative symmetry group. Such generalizations are important for practical situations such as translation and rotation invariant pattern recognition or shape description of patterns on spherical surfaces.
Jos B. T. M. Roerdink
openalex +4 more sources
Integrable systems arising in differential geometry and mathematical physics
, 2006 Our thesis is divided into 2 independant chapters each other corresponding to a paper. In the first chapter, we define a notion of isotropic surfaces in O, i.e. on which some canonical symplectic forms vanish. Using the cross-product in O we define a map rho from the Grassmannian of plan of O to the 6 dimension sphere.
Idrisse Khemar
openalex +3 more sources
Visual Differential Geometry and Forms: A Mathematical Drama in Five Acts
Notices of the American Mathematical Society, 2022 Eric Poisson
openalex +2 more sources
Using the GeoGebra interactive mathematical system in teaching differential geometry. Spatial curves [PDF]
Vestnik of Orenburg State Pedagogical University. Electronic Scientific Journal, 2019 G. A. Klekovkin
openalex +2 more sources
Axiomatic Differential Geometry II-2: Differential Forms [PDF]
, 2013 We refurbish our axiomatics of differential geometry introduced in [Mathematics for Applications,, 1 (2012), 171-182]. Then the notion of Euclideaness can naturally be formulated.
Nishimura, Hirokazu
core +2 more sources
Differential K-theory. A survey [PDF]
, 2011 Generalized differential cohomology theories, in particular differential K-theory (often called "smooth K-theory"), are becoming an important tool in differential geometry and in mathematical physics.
Bär, Christian +2 more
core +1 more source
Multiplicities of Noetherian deformations [PDF]
, 2015 The \emph{Noetherian class} is a wide class of functions defined in terms of polynomial partial differential equations. It includes functions appearing naturally in various branches of mathematics (exponential, elliptic, modular, etc.).
Binyamini, Gal, Novikov, Dmitry
core +1 more source
Symbolic Toolboxes For Differential Geometry and Mathematical Physics
, 2017 The DifferentialGeometry (DG) software provides advanced mathematical functionalities for research and teaching in the areas of differential geometry, Lie theory, general relativity, and geometric methods for differential equations. The current project will provide additional infrastructure for symbolic computing in differential geometry and its ...
IAN ANDERSON, Torre, Charles
openaire +1 more source
Marriages of Mathematics and Physics: A Challenge for Biology [PDF]
, 2017 The human attempts to access, measure and organize physical phenomena have led to a manifold construction of mathematical and physical spaces. We will survey the evolution of geometries from Euclid to the Algebraic Geometry of the 20th century.
Islami, Arezoo, Longo, Giuseppe
core +1 more source