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1 
Minimal simultaneous embeddings of central simple algebras /Shea, Edward Carl. January 1990 (has links)
Thesis (Ph. D.)Oregon State University, 1990. / Typescript (photocopy). Includes bibliography (leaf 42). Also available on the World Wide Web.

2 
The locally flat approxiation of celllike embedding relationsAncel, Fredric Davis, January 1900 (has links)
ThesisWisconsin. / Vita. Includes bibliographical references (leaves 276279).

3 
Projective embeddings of compact Kähler manifoldsLam, Waihung, 林偉雄 January 2004 (has links)
published_or_final_version / abstract / toc / Mathematics / Master / Master of Philosophy

4 
Projective embeddings of compact Kähler manifoldsLam, Waihung, January 2004 (has links)
Thesis (M. Phil.)University of Hong Kong, 2005. / Title proper from title frame. Also available in printed format.

5 
Embedding and product theorems for decomposition spacesEverett, Daniel Lee, January 1976 (has links)
ThesisWisconsin. / Vita. Includes bibliographical references (leaves 4647).

6 
Embedding theorems and finiteness properties for residuated structures and substructural logicsHsieh, AiNi. January 2008 (has links)
Paper 1. This paper establishes several algebraic embedding theorems, each of which asserts that a certain kind of residuated structure can be embedded into a richer one. In almost all cases, the original structure has a compatible involution, which must be preserved by the embedding. The results, in conjunction with previous findings, yield separative axiomatizations of the deducibility relations of various substructural formal systems having double negation and contraposition axioms. The separation theorems go somewhat further than earlier ones in the literature, which either treated fewer subsignatures or focussed on the conservation of theorems only. Paper 2. It is proved that the variety of relevant disjunction lattices has the finite embeddability property (FEP). It follows that Avron’s relevance logic RMImin has a strong form of the finite model property, so it has a solvable deducibility problem. This strengthens Avron’s result that RMImin is decidable. Paper 3. An idempotent residuated pomonoid is semiconic if it is a subdirect product of algebras in which the monoid identity t is comparable with all other elements. It is proved that the quasivariety SCIP of all semiconic idempotent commutative residuated pomonoids is locally finite. The latticeordered members of this class form a variety SCIL, which is not locally finite, but it is proved that SCIL has the FEP. More generally, for every relative subvariety K of SCIP, the latticeordered members of K have the FEP. This gives a unified explanation of the strong finite model property for a range of logical systems. It is also proved that SCIL has continuously many semisimple subvarieties, and that the involutive algebras in SCIL are subdirect products of chains. Paper 4. Anderson and Belnap’s implicational system RMO can be extended conservatively by the usual axioms for fusion and for the Ackermann truth constant t. The resulting system RMO is algebraized by the quasivariety IP of all idempotent commutative residuated pomonoids. Thus, the axiomatic extensions of RMO are in onetoone correspondence with the relative subvarieties of IP. It is proved here that a relative subvariety of IP consists of semiconic algebras if and only if it satisfies x (x t) x. Since the semiconic algebras in IP are locally finite, it follows that when an axiomatic extension of RMO has ((p t) p) p among its theorems, then it is locally tabular. In particular, such an extension is strongly decidable, provided that it is finitely axiomatized. / Thesis (Ph.D.)University of KwaZuluNatal, Westville, 2008.

7 
An endtoend gluing construction for surfaces of constant mean curvature /Ratzkin, Jesse. January 2001 (has links)
Thesis (Ph. D.)University of Washington, 2001. / Vita. Includes bibliographical references (pages 4244).

8 
Pseudotriangulations on closed surfacesPotter, John R. January 2008 (has links)
Thesis (M.S.)Worcester Polytechnic Institute. / Keywords: Embeddings; graph theory; pseudotriangulations. Includes bibliographical references (leaves 3031).

9 
The NashMoser inverse function theorem and the isometric embedding problem in Riemannian geometry.January 1984 (has links)
Sung Wingwah. / Bibliography: leaves 4245 / Thesis (M.Ph.)Chinese University of Hong Kong, 1984

10 
Canonical embeddings from noncompact Riemannian symmetric spaces to their compact duals. / Canonical embeddings from noncompact R.S.S. to their compact dualsJanuary 2010 (has links)
Chen, Yunxia. / "August 2010." / Thesis (M.Phil.)Chinese University of Hong Kong, 2010. / Includes bibliographical references (leaves 5456). / Abstracts in English and Chinese. / Chapter 1  Embedding in Hermitian case  p.8 / Chapter 1.1  Basics on Riemannian symmetric spaces  p.8 / Chapter 1.2  Embedding in Hermitian case  p.11 / Chapter 1.2.1  Borel embedding theorem  p.11 / Chapter 1.2.2  HarishChandra embedding theorem  p.12 / Chapter 1.2.3  Hermann convexity theorem  p.14 / Chapter 2  Embedding in generalized Grassmannian case  p.15 / Chapter 2.1  Compact symmetric spaces as Grassmannians  p.15 / Chapter 2.1.1  Preliminaries  p.15 / Chapter 2.1.2  "Grassmannians, Lagrangian Grassmannians and Double Lagrangian Grassmannians"  p.16 / Chapter 2.1.3  Compact simple Lie groups  p.20 / Chapter 2.2  Embedding in generalized Grassmannian case  p.23 / Chapter 2.2.1  Spacelike Grassmannian  p.23 / Chapter 2.2.2  Graphlike Grassmannian  p.26 / Chapter 2.2.3  Convexity property  p.27 / Chapter 3  Cut locus of Compact symmetric spaces  p.29 / Chapter 3.1  Cut locus  p.29 / Chapter 3.1.1  Cut locus of Riemannian manifold  p.29 / Chapter 3.1.2  Lie algebra of compact symmetric space  p.31 / Chapter 3.1.3  Tangent cut locus of compact symmetric spaces  p.32 / Chapter 3.2  Hermitian case and generalized Grassmannian case  p.36 / Chapter 3.2.1  The Hermitian case  p.36 / Chapter 3.2.2  The generalized Grassmannian case  p.38 / Chapter 4  Construction of the explicit embedding  p.42 / Chapter 4.1  Regular symmetric spaces  p.42 / Chapter 4.2  Embedding in Regular case  p.45 / Chapter 4.2.1  Construction of the embedding  p.45 / Chapter 4.2.2  The properties of the explicit embedding  p.47 / Chapter 4.3  Generalization of the embedding  p.51 / Bibliography  p.54

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