Results 101 to 110 of about 1,141,086 (166)
Chern-Simons classes of flat connections on supermanifolds
, 2007 In this note we define Chern-Simons classes of a superconnection $D+L$ on a complex supervector bundle $E$ such that $D$ is flat and preserves the grading, and $L$ is an odd endomorphism of $E$ on a supermanifold. As an application we obtain a definition of Chern-Simons classes of a (not necessarily flat) morphism between flat vector bundles on a ...
Iyer, JN, Iyer, Un
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World War exhibit at Ohio State Museum
, 1940 This photograph shows the "Ohio in the Wars" room at the Ohio State Museum. Seen browsing the exhibit are Dr. William Overman, Curator of History, and Miss Mary Poster, a member of the museum staff.
Ohio History Connection
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The Chern-Finsler connection and Finsler-Kähler manifolds
Advanced Studies in Pure Mathematics, 2019 In this paper, we shall discuss the theory of connection in complex Finsler geometry, i.e., the Chern-Finsler connection $\nabla$ and its applications. In particular, we shall investigate (1) the ampleness of holomorphic vector bundles over a compact complex manifold which is based on the study due to [Ko1], (2) some special class of complex Finsler ...
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World War Memorial rotunda at Ohio State Museum
, 1940 This photograph shows two men at the "War Today" exhibit at the Ohio State Museum, meant to teach visitors about the current world conflict. The building pictured, also called Sullivant Hall, is located at Fifteenth Avenue and North High Street and was ...
Ohio History Connection
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Ohio History Center Groundbreaking photographs
, 1966 Governor James Rhodes used an Ohio-shaped shovel to turn the first earth for the new Ohio History Center, shown here on on August 22, 1966. The Ohio Historical Society (now the Ohio History Connection) moved to the new building, located near the Ohio ...
Ohio History Connection
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Chern currents of singular connections associated with a section of a compactified bundle [PDF]
Indiana University Mathematics Journal, 1995 A compactification of the Chern-Weil theory for bundle maps, developed by \textit{F. R. Harvey} and \textit{H. B. Lawson jun.} [Astérisque 213, 268 (1993; Zbl 0804.53037)], is described. For each section \(\nu\) of the compactification \(\mathbb{P} (\underline \mathbb{C} \oplus F) \to X\) of a rank \(n\) complex vector bundle \(F \to X\) with ...
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Ohio Historical Society Communication Exhibit photograph
, 1970 This photograph documents visitors to the Ohio Historical Society's exhibit on communication. The exhibit was one of the first to open in the new Ohio History Center in 1970. The photograph measures 9.5" x 7.5" (24.13 x 19.05 cm). Founded in 1885, the
Ohio History Connection
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Cohomologies of deformations of solvmanifolds and closedness of some properties [PDF]
, 2013 We provide further techniques to study the Dolbeault and Bott-Chern cohomologies of deformations of solvmanifolds by means of finite-dimensional complexes.
Kasuya, Hisashi, Angella, Daniele
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Lie theory and the Chern-Weil homomorphism [PDF]
, 2005 We introduce a canonical Chern-Weil map for possibly non-commutative g-differential algebras with connection. Our main observation is that the generalized Chern-Weil map is an algebra homomorphism ``up to g-homotopy''.
Alekseev, Anton +2 more
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Relative Chern character number and super-connection
Topology and its Applications, 2018 manuscript ...
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