Stratifying the derived category of a complete intersection Srikanth B. Iyengar Let A be a commutative noetherian ring and D the bounded derived category of finitely generated A-modules; its objects are complexes M of A-

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G-DIMENSION OVER LOCAL HOMOMORPHISMS. APPLICATIONS TO THE FROBENIUS ENDOMORPHISM SRIKANTH IYENGAR AND SEAN SATHER-WAGSTAFF Abstract. We develop a theory of G-dimension over local homomorphisms which encompasses the class

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The Bousfield lattice of the stable module category of a finite group Srikanth B. Iyengar Let G be a finite group, k a field whose characteristic divides the order of G, and StMod kG the stable module category of all (an

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LINEARITY DEFECTS OF MODULES OVER COMMUTATIVE RINGS ¨ SRIKANTH B. IYENGAR AND TIM ROMER To Paul Roberts on his sixtieth birthday. A BSTRACT. This paper concerns linear parts of minimal resolutions of finitely generated

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Math. Z. 230, 545–Corrected version DEPTH FOR COMPLEXES, AND INTERSECTION THEOREMS S. IYENGAR Abstract. This paper introduces a new notion of depth for complexes; it agrees with the classical definition for

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Journal of algebra–213 FREE RESOLUTIONS AND CHANGE OF RINGS Srikanth Iyengar Abstract. Projective resolutions of modules over a ring R are constructed starting from

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Homological criteria for regular homomorphisms and for locally complete intersection homomorphisms Luchezar L. Avramov∗ and Srikanth Iyengar† January 11, 2001 Introduction

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FLATNESS AND TORSION IN TENSOR POWERS OF MODULES OVER LOCAL RINGS SRIKANTH B. IYENGAR This is a fairly literal transcript of my lectures at the 7th Japan-Vietnam Joint Seminar on Commutative Algebra, held in Quy Nhon, Vi

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Levels in triangulated categories Srikanth Iyengar University of Nebraska, Lincoln Leeds, 18th August 2006

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