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Morphism
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241	AN ALTERNATIVE APPROACH TO SERRE DUALITY FOR PROJECTIVE VARIETIES ´ MATTHEW H. BAKER AND JANOS A. CSIRIK Add to Reading List Source URL: www.csirik.net Language: English - Date: 2014-01-19 15:08:47 Homological algebra Sheaf theory Algebraic geometry Functors Flat morphism Sheaf Coherent sheaf Adjoint functors Grothendieck group Abstract algebra Category theory Algebra
242	Epsilon-skew-binormal receiver operating characteristic (ROC) curves Terry L. Mashtare Jr. Department of Biostatistics University at Buffalo, 249 Farber Hall, 3435 Main Street, Buffalo, NY[removed], U.S.A. Roswell Park Add to Reading List Source URL: sphhp.buffalo.edu Language: English - Date: 2014-07-04 06:57:32 Curves Biostatistics Estimation theory Maximum likelihood Normal distribution Frenet–Serret formulas Confidence interval Receiver operating characteristic Normal morphism Statistics Statistical theory Differential geometry
243	Geometry of manifolds, lecture 7 M. Verbitsky Geometry of manifolds Lecture 7: Categories and locally trivial fibrations Add to Reading List Source URL: verbit.ru Language: English - Date: 2013-04-08 12:25:35 Algebraic topology Differential topology Homotopy theory Category theory Category Vector bundle Initial and terminal objects Sheaf Morphism Abstract algebra Topology Algebra
244	General Schemas Theory and N-Categories -- Kent Palmer here and not trying to go too far, but just far enough to show the promise of this area of research with regards to General Schemas Theory. Add to Reading List Source URL: holonomic.net Language: English - Date: 2014-02-16 18:13:51 Category Dual Natural transformation Morphism Higher category theory Schema Equivalence of categories Coproduct Functor Category theory Abstract algebra Mathematics
245	The unfolding of general Petri nets Jonathan Hayman Glynn Winskel Computer Laboratory, University of Cambridge, England Abstract Add to Reading List Source URL: www.cl.cam.ac.uk Language: English - Date: 2008-07-22 10:38:14 Mathematics Petri net Adjoint functors Pullback Morphism Functor Sheaf Category Subcategory Abstract algebra Category theory Algebra
246	Two 2-traces Simon Willerton University of Sheffield Tr& (f ) := Add to Reading List Source URL: www.simonwillerton.staff.shef.ac.uk Language: English - Date: 2008-12-03 15:25:51 Monoidal categories Category theory Abstract algebra Functor Trace Dual Tensor product Monoid Morphism Algebra Mathematics Linear algebra
247	General Schemas Theory and N-Categories -- Kent Palmer here and not trying to go too far, but just far enough to show the promise of this area of research with regards to General Schemas Theory. Add to Reading List Source URL: emergentdesign.net Language: English - Date: 2014-02-16 18:13:51 Category Dual Natural transformation Morphism Higher category theory Schema Equivalence of categories Coproduct Functor Category theory Abstract algebra Mathematics
248	[Page 1] On Dwork cohomology for singular hypersurfaces Francesco Baldassarri and Pierre Berthelot Add to Reading List Source URL: perso.univ-rennes1.fr Language: English - Date: 2006-04-28 04:27:45 Homological algebra Cohomology theories Homology theory Algebraic geometry Crystalline cohomology Sheaf De Rham cohomology Étale morphism Cohomology Abstract algebra Algebraic topology Algebra
249	Replace this file with prentcsmacro.sty for your meeting, or with entcsmacro.sty for your meeting. Both can be found at the ENTCS Macro Home Page. Containment in Rule-Based Models C. D. Thompson-Walsh, J. Hayman1 , G. Wi Add to Reading List Source URL: www.cl.cam.ac.uk Language: English - Date: 2012-02-21 13:13:03 Morphisms Category theory Category Natural transformation Dual Homomorphism Structure Sheaf Zero morphism Abstract algebra Mathematics Algebra
250	A NEW DEFINITION OF MORPHISM ON PETRI NETS A Preliminary Version ~J\A\^^ Add to Reading List Source URL: www.cl.cam.ac.uk Language: English - Date: 2008-11-14 11:49:52 Topology Concurrency Diagrams Petri net Algebraic topology Dual Adjoint functors Category Universal property Mathematics Category theory Abstract algebra

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