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Sheaves arose in geometry as coefficients for cohomology and as descriptions of the functions appropriate to various kinds of manifolds. Sheaves also appear in logic as carriers for models of set theory. This text presents topos theory as it has developed from the study of sheaves. Beginning with several examples, it explains the underlying ideas of topology and sheaf theory as well as the general theory of elementary toposes and geometric morphisms and their relation to logic.

VEVOR 2ton Snatch Block with Chain, 4400 lbs Capacity Snatch Rigging Block, 3'' Single Sheave Block w/Swivel Hook, G70 Chain, Fit 3/8'' Wire Cable Heavy Duty for Pulling Wrecker Roll Back Recovery4400 lbs Loading CapacitySteel MaterialSingle SheaveSwivel ShackleHigh-efficient LiftingWidely UseSheave Size: 3 inch/79 mm,Capacity: 4400 lbs/2 t,Chain Size: 31.5 inch*5/16 inch/0.8 m*8 mm,Item Size: 3 x 2.6 x 10 inch/76 x 68 x 253 mm,Suitable Cable Size: 3/8 inch/10 mm,Color: Blue & Red,Material: Steel

VEVOR 2ton Snatch Block with Chain, 4400 lbs Capacity Snatch Rigging Block, 3'' Single Sheave Block w/Swivel Hook and Latch, Fit 3/8'' Wire Cable Heavy Duty for Recovery Wrecker Roll Back Pulling4400 lbs Loading CapacitySteel MaterialSingle SheaveSwivel ShackleHigh-efficient LiftingWidely UseSheave Size: 3 inch/79 mm,Capacity: 4400 lbs/2 t,Chain Size: 31.5 inch*5/16 inch/0.8 m*8 mm,Item Size: 3 x 2.6 x 10 inch/76 x 68 x 253 mm,Suitable Cable Size: 3/8 inch/10 mm,Color: Blue & Yellow,Material: Steel

Constructible and perverse sheaves are the algebraic counterpart of the decomposition of a singular space into smooth manifolds. This introduction to the subject can be regarded as a textbook on modern algebraic topology, treating the cohomology of spaces with sheaf (as opposed to constant) coefficients. The author helps readers progress quickly from the basic theory to current research questions, thoroughly supported along the way by examples and exercises.

Sheaf Theory is modern, active field of mathematics at the intersection of algebraic topology, algebraic geometry and partial differential equations. This volume offers a comprehensive and self-contained treatment of Sheaf Theory from the basis up, with emphasis on the microlocal point of view. From the reviews: "Clearly and precisely written, and contains many interesting ideas: it describes a whole, largely new branch of mathematics." –Bulletin of the L.M.S.

Sheaf Theory is modern, active field of mathematics at the intersection of algebraic topology, algebraic geometry and partial differential equations. This volume offers a comprehensive and self-contained treatment of Sheaf Theory from the basis up, with emphasis on the microlocal point of view. From the reviews: "Clearly and precisely written, and contains many interesting ideas: it describes a whole, largely new branch of mathematics." –Bulletin of the L.M.S.

Constructible and perverse sheaves are the algebraic counterpart of the decomposition of a singular space into smooth manifolds. This introduction to the subject can be regarded as a textbook on modern algebraic topology, treating the cohomology of spaces with sheaf (as opposed to constant) coefficients. The author helps readers progress quickly from the basic theory to current research questions, thoroughly supported along the way by examples and exercises.

Sheaves arose in geometry as coefficients for cohomology and as descriptions of the functions appropriate to various kinds of manifolds. Sheaves also appear in logic as carriers for models of set theory. This text presents topos theory as it has developed from the study of sheaves. Beginning with several examples, it explains the underlying ideas of topology and sheaf theory as well as the general theory of elementary toposes and geometric morphisms and their relation to logic.

Acceptable/Fair condition. Book is worn, but the pages are complete, and the text is legible. Has wear to binding and pages, may be ex-library. 2.22

This book explains techniques that are essential in almost all branches of modern geometry such as algebraic geometry, complex geometry, or non-archimedian geometry. It uses the most accessible case, real and complex manifolds, as a model. The author especially emphasizes the difference between local and global questions.  Cohomology theory of sheaves is introduced and its usage is illustrated by many examples.

This book explains techniques that are essential in almost all branches of modern geometry such as algebraic geometry, complex geometry, or non-archimedian geometry. It uses the most accessible case, real and complex manifolds, as a model. The author especially emphasizes the difference between local and global questions.  Cohomology theory of sheaves is introduced and its usage is illustrated by many examples.

After a life of sex and drugs and the Communards - brilliantly recounted in the highly acclaimed first volume of his memoirs FATHOMLESS RICHES - the Reverend Richard Coles went on to devote his life to God and Christianity. He is also a much-loved broadcaster, presenting SATURDAY LIVE on Radio 4 and giving us regular reason to PAUSE FOR THOUGHT on Radio 2. What is life like for the parson in Britain today? For centuries the Church calendar - and the Church minister - gave character and personality to British life. Today, however, as the shape of the year has become less distinct and faith no longer as privileged or persuasive, that figure has become far more marginal. In BRINGING IN THE SHEAVES, Reverend Coles answers this question. From his ordination during the season of Petertide, through Advent and Christmas to Lent and Easter, he gives us a unique insight into his daily experience in the ministry, with all the joy, drama, difficulty and humour which life - and indeed death - serves up in varying measures. Written with extraordinary charm and erudition, BRINGING IN THE SHEAVES features a multitude of characters and events from parish life against a backdrop of the Christian calendar.

Categories and sheaves appear almost frequently in contemporary advanced mathematics. This book covers categories, homological algebra and sheaves in a systematic manner starting from scratch and continuing with full proofs to the most recent results in the literature, and sometimes beyond. The authors present the general theory of categories and functors, emphasizing inductive and projective limits, tensor categories, representable functors, ind-objects and localization.

"Those who wish to implement a Biblically based program of charity in a church, private association, or family should make use of the single most helpful work on the subject: George Grant's Bringing in the Sheaves: Transforming Poverty into Productivity." David Chilton, Author of Productive Christians in an Age of Guilt-Manipulators "The problem of most so-called programs against poverty is that they promote socialism and thus spread famine and despair. Bringing in the Sheaves, by contrast, is an inspiring practical catalog of private solutions to the problem of poverty amidst American plenty." George Gilder, Author of Wealth and Poverty "Bringing in the Sheaves is an important book for Christian understanding of the legitimate role of government. George Grant shows us the Biblical framework for charity and compassion in helping the poor. Grant's story is a must read for the real Christian." Walter E. Williams, Ph.D./John M. Olin, Distinguished Professor of Economics, George Mason University "I believe that Bringing in the Sheaves answers questions and provides detailed instructions for Christians who have a genuine concern for the poor and needy. It is simply a book whose time has come." Dr. D. James Kennedy, Senior Minister, Coral Ridge Presbyterian Church "From the rest of us, the poor need less talking and more doing. This emphasis makes Bringing in the Sheaves an important work. It will inspire many, especially those who take their strongest signals from the Biblical vision. It may be one of those books that makes the world a better place for a great many people." Michael Novak, Author of The Spirit of Democratic Capitalism

Categories and sheaves appear almost frequently in contemporary advanced mathematics. This book covers categories, homological algebra and sheaves in a systematic manner starting from scratch and continuing with full proofs to the most recent results in the literature, and sometimes beyond. The authors present the general theory of categories and functors, emphasizing inductive and projective limits, tensor categories, representable functors, ind-objects and localization.

In shrink wrap. Looks like an interesting title!

...Je mehr ich tiber die Principien der Functionentheorie nachdenke - und ich thue dies unablassig -, urn so fester wird meine Uberzeugung, dass diese auf dem Fundamente algebraischer Wahrheiten aufgebaut werden muss (WEIERSTRASS, Glaubensbekenntnis 1875, Math. Werke II, p. 235). 1. Sheaf Theory is a general tool for handling questions which involve local solutions and global patching. "La notion de faisceau s'introduit parce qu'il s'agit de passer de donnees 'locales' a l'etude de proprietes 'globales'" [CAR], p. 622. The methods of sheaf theory are algebraic. The notion of a sheaf was first introduced in 1946 by J. LERAY in a short note Eanneau d'homologie d'une representation, C. R. Acad. Sci. 222, 1366-68. Of course sheaves had occurred implicitly much earlier in mathematics. The "Monogene analytische Functionen", which K. WEIERSTRASS glued together from "Func- tionselemente durch analytische Fortsetzung", are simply the connected components of the sheaf of germs of holomorphic functions on a RIEMANN surface*'; and the "ideaux de domaines indetermines", basic in the work of K. OKA since 1948 (cf. [OKA], p. 84, 107), are just sheaves of ideals of germs of holomorphic functions. Highly original contributions to mathematics are usually not appreciated at first. Fortunately H. CARTAN immediately realized the great importance of LERAY'S new abstract concept of a sheaf. In the polycopied notes of his Semina ire at the E. N. S.

Do Androids Dream of Symmetric Sheaves?: And Other Mathematically Bent Stories 0.82

Now back in print, this highly regarded book has been updated to reflect recent advances in the theory of semistable coherent sheaves and their moduli spaces, which include moduli spaces in positive characteristic, moduli spaces of principal bundles and of complexes, Hilbert schemes of points on surfaces, derived categories of coherent sheaves, and moduli spaces of sheaves on Calabi-Yau threefolds. The authors review changes in the field since the publication of the original edition in 1997 and point the reader towards further literature. References have been brought up to date and errors removed. Developed from the authors' lectures, this book is ideal as a text for graduate students as well as a valuable resource for any mathematician with a background in algebraic geometry who wants to learn more about Grothendieck's approach.