163,011 research outputs found
John M. Conley or John W. Conley.
No full textNote: 'John W. Conley lives in Idaho at this time --one time supervisor in Custer County. Identified by C.G. Empfield, October 10, 1932. Mr. Empfield purchased this farm from Mr. Conley when he moved to Idaho.' Individuals are not identified
[Amnesty Letter ID061] / [Conley, W. W.
No full textThis letter was written by W. W. Conley to President Andrew Johnson in response to the President's Amnesty Proclamation of 29 May 1865. The writer indicates his county of residence as Burke Co. (North Carolina) and states his occupation as Railroad Agent
Letter from G. W. Conley to J. R. Powell
No full textLetter from G. W. Conley to J. R. Powell, concerning suggestions for convention
Conley Buick
No full textA couple with the salesman after buying a car a Conley Buick.;(800 49th Avenue W
Dr. Howard W. Conley
No full textPortrait of Dr. Howard W. Conley. Dr. Conley was the chairman and department director of Orthodontics at the School of Dentistry from 1967 until 1969.10 x 13 c
Conley type index and Hamiltonian inclusions
No full textsummary:This paper is based mainly on the joint paper with W. Kryszewski [Dzedzej, Z., Kryszewski, W.: Conley type index applied to Hamiltonian inclusions. J. Math. Anal. Appl. 347 (2008), 96–112.], where cohomological Conley type index for multivalued flows has been applied to prove the existence of nontrivial periodic solutions for asymptotically linear Hamiltonian inclusions. Some proofs and additional remarks concerning definition of the index and special cases are given
Artist Presentation | Emma Conley (US)
No full textEmma Conley presented on behalf of the Center for Genomic Gastronomy. The Center for Genomic Gastronomy is an artist-led organization exploring the development of biotechnologies and biodiversity of human food systems. Collaborating with farmers, hackers, scientists and chefs, the organization presents its work via exhibitions, research publications, meals and lectures. The Center has exhibited its work globally, including at the Science Gallery Dublin, Dutch Design Week and MAAT Museum, among others
Carrie Herndon Conley at Atlanta Univ. Dinner, circa 1950
No full textCarrie Herndon Conley stand beside a table. Written on verso: Atl. Univ. Alumni Assoc., Mrs. Carrie (Herndon) Conley, right of her, seated, Jewel Simon.The Atlanta University Center Robert W. Woodruff Library acknowledges the generous support of the Council on Library and Information Resources (CLIR) in supporting the processing and digitization of a number of historic collections as part of the project: Our Story: Digitizing Publications and Photographs of the Historically Black Atlanta University Center Institutions.</em
On foundations of the Conley index theory
No full textThe Conley index theory was introduced by Charles C. Conley (1933-1984) in [C1] and a major part of the foundations of the theory was developed in Ph. D. theses of his students, see for example [Ch, Ku, Mon]. The Conley index associates the homotopy type of some pointed space to an isolated invariant set of a flow, just as the fixed point index associates an integer number to an isolated set of fixed points of a continuous map. Examples of isolated invariant sets arise naturally in the critical point theory - each isolated critical point of a functional is also an isolated invariant set of its gradient flow. If the critical point is nondegenerate then its Conley index is equal to the homotopy type of the pointed k-sphere, where k is the Morse index of that point. There are other relations to Morse theory, for example a generalization of Morse inequalities can be achieved. The aim of this note is to describe briefly some basic facts of the Conley index theory for (continuous-time) flows. We refer to [C2, Ry, S1, Smo] for a more detailed presentation. We do not touch more advanced topics of the theory: the Conley index as a connected simple system (see [C2, Ku, McM, S1]), connection and transition matrices (see [F1, F2, FM, McM, Mi1, Moe, Re]]), infinite dimensional Conley indices (see [Be, Ry], the Conley index for multivalued flows (see [KM, Mr2]), Conley-type indices for discrete-time flows (see [Mr3, RS, Sz]), equivariant Conley indices (see [Ba, Ge]), and relations to the Floer homology (see [S2]). (The list of bibliography items is far from completeness.) Moreover, we do not present any applications of the index. For some more recent results we refer to [Mi2]. We also refer to the other articles in this Proceedings
Generalized Conley-Zehnder index
No full textInternational audienceThe Conley-Zehnder index associates an integer to any continuous path of symplectic matrices starting from the identity and ending at a matrix which does not admit as an eigenvalue. Robbin and Salamon define a generalization of the Conley-Zehnder index for any continuous path of symplectic matrices; this generalization is half integer valued. It is based on a Maslov-type index that they define for a continuous path of Lagrangians in a symplectic vector space , having chosen a given reference Lagrangian . Paths of symplectic endomorphisms of are viewed as paths of Lagrangians defined by their graphs in and the reference Lagrangian is the diagonal. Robbin and Salamon give properties of this generalized Conley-Zehnder index and an explicit formula when the path has only regular crossings.We give here an axiomatic characterization of this generalized Conley-Zehnder index.We also give an explicit way to compute it for any continuous path of symplectic matrices
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