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Oxford University Press Multivariable Calculus
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Forgotten Books Electromagnetic Theory Vol. 2 Classic Reprint
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Forgotten Books A Brief History of Mathematics An Authorized Translation of Dr Karl Finks Geschichte Der ElementarMathematik Classic Reprint
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Forgotten Books A Source Book in Mathematics Classic Reprint
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Forgotten Books Elements of Quaternions Classic Reprint
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Hardpress Publishing Notice Sur Les Travaux Scientifiques 1
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Forgotten Books Les Mathématiques Classic Reprint
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Cambridge University Press A Course in Financial Calculus
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iUniverse The Very Basics of Tensors
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Forgotten Books Perturbation Theory for Implosions Classic Reprint
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Forgotten Books Theorie Der Transformationsgruppen Vol. 2 Classic Reprint
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Forgotten Books Darstellung und Begrndung Einiger Neuerer Ergebnisse der Funktionentheorie Classic Reprint
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Macmillan Learning How To Ace Calculus
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Cambridge University Press Equivariant Cohomology in Algebraic Geometry
Book SynopsisIntended for first- or second-year graduate students in mathematics, as well as researchers working in algebraic geometry or combinatorics, this text introduces techniques that are essential in several areas of modern mathematics. With numerous exercises and examples, it covers the core notions and applications of equivariant cohomology.Trade Review'This book is a much-needed introduction to a powerful and central tool in algebraic geometry and related subjects. The authors are masters of clarity and rigor. The important theorems and examples are thoroughly explained, and illuminated with well-chosen exercises. This book is an essential companion for anyone wanting to understand group actions in algebraic geometry.' Ravi Vakil, Stanford University'Equivariant Cohomology is a tool from algebraic topology that becomes available when groups act on spaces. In Algebraic geometry, the groups are algebraic groups, including tori, and typical spaces are toric varieties and homogeneous varieties such as Grassmannians and flag varieties. This book introduces and studies equivariant cohomology (actually equivariant Chow groups) from the perspective of algebraic geometry, beginning with the artful replacement of Borel's classifying spaces by Totaro's finite-dimensional approximations. After developing the main properties of equivariant Chow groups, including localization and GKM theory, the authors investigate equivariant Chow groups of toric varieties and flag varieties, and the equivariant classes of Schubert varieties. Reflecting the interests of the authors, special attention is paid to Schubert calculus and the links between degeneracy loci and equivariant cohomology. The text also serves as an introduction to flag varieties, their Schubert varieties, and the calculus of Schubert classes in equivariant cohomology.' Frank Sottile, Texas A&M University'Equivariant Cohomology in Algebraic Geometry by David Anderson and William Fulton offers a comprehensive, accessible exploration of the development, standard examples, and recent contributions in this fascinating field. The authors have successfully struck a balance between rigor and approachability, making it an excellent resource for young researchers in the field. The book's real strength lies in its application to toric varieties and Schubert varieties across various settings, including Grassmannians, flag varieties, degeneracy loci, and extensions to other classical types and Kac–Moody groups. The authors' treatment of Bott-Samelson desingularizations of Schubert varieties is particularly noteworthy, displaying elegance and coherence within the context of the book's material. With over 450 pages of content, Equivariant Cohomology in Algebraic Geometry offers a comprehensive resource for researchers and scholars. It is poised to become a standard reference in the field, leaving a lasting impact on the flourishing area of research for years to come.' Sara Billey, University of WashingtonTable of Contents1. Preview; 2. Defining equivariant cohomology; 3. Basic properties; 4. Grassmannians and flag varieties; 5. Localization I; 6. Conics; 7. Localization II; 8. Toric varieties; 9. Schubert calculus on Grassmannians; 10. Flag varieties and Schubert polynomials; 11. Degeneracy loci; 12. Infinite-dimensional flag varieties; 13. Symplectic flag varieties; 14. Symplectic Schubert polynomials; 15. Homogeneous varieties; 16. The algebra of divided difference operators; 17. Equivariant homology; 18. Bott–_Samelson varieties and Schubert varieties; 19. Structure constants; A. Algebraic topology; B. Specialization in equivariant Borel–_Moore homology; C. Pfaffians and Q-polynomials; D. Conventions for Schubert varieties; E. Characteristic classes and equivariant cohomology; References; Notation index; Subject index.
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Legare Street Press An Attempt to Test the Theories of Capillary Action by Comparing the Theoretical and Measured Forms of Drops of Fluid
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Legare Street Press An Attempt to Test the Theories of Capillary Action by Comparing the Theoretical and Measured Forms of Drops of Fluid
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LEGARE STREET PR A Treatise on the Mathematical Theory of Elasticity
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LEGARE STREET PR A Treatise on the Integral Calculus With Applications Examples and Problems Volume 1
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LEGARE STREET PR A Treatise on the Integral Calculus With Applications Examples and Problems Volume 1
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LEGARE STREET PR The Integration of Functions of a Single Variable
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LEGARE STREET PR A Treatise on Differential Equations
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LEGARE STREET PR Elements of the Differential and Integral Calculus
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LEGARE STREET PR An Introduction to the Theory of Infinite Series
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LEGARE STREET PR Exterior Ballistics in the Plane of Fire
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LEGARE STREET PR Elements of the Differential and Integral Calculus
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LEGARE STREET PR An Introduction to the Theory of Infinite Series
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LEGARE STREET PR Exterior Ballistics in the Plane of Fire
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LEGARE STREET PR The Method of Fluxions and Infinite Series
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LEGARE STREET PR Theory of the Motion of the Heavenly Bodies Moving About the Sun in Conic Sections
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Legare Street Press Principles of Digital Communication and Coding
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LEGARE STREET PR Theory of the Motion of the Heavenly Bodies Moving About the Sun in Conic Sections
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LEGARE STREET PR Principles of Digital Communication and Coding
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