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A method of determining the mass spectrum of BPS D-branes in any phase limit of a gauged linear sigma model is introduced.
A Change of Ring Theorem with Applications to Poincare Series and and Intersection Multiplicity
T. H. Gulliksen, · 1974
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Homological Algebra on a Complete Intersection, with an Application to Group Representations
D. Eisenbud, · 1980
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Observations on the Moduli Space of Superconformal Field Theories
N. Seiberg, · 1988
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Superstring Vacua
C. Vafa, · 1989
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A Pair of Calabi–Yau Manifolds as an Exactly Soluble Superconformal Theory
P. Candelas, X. C. de la Ossa, P. S. Green, and L. Parkes, · 1991
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Moduli Space of Calabi–Yau Manifolds
P. Candelas and X. C. de la Ossa, · 1991
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E. Witten, · 1993
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Multiple Mirror Manifolds and Topology Change in String Theory
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Mirror Symmetry and Rational Curves on Quintic Threefolds: A Guide For Mathematicians
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Lines on Calabi–Yau Complete Intersections, Mirror Symmetry, and Picard–Fuchs Equations
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S. Sethi, · 1994
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P. S. Aspinwall, B. R. Greene, and D. R. Morrison, · 1994
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P. S. Aspinwall, · 1994
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N. Seiberg and E. Witten, · 1994
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P. S. Aspinwall and B. R. Greene, · 1995
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D. A. Cox, · 1995
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Enhanced Gauge Symmetry in Type II String Theory
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S. Kachru et al., · 1996
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L. L. Avramov and D. R. Grayson, · 2001
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M. R. Douglas, · 2001
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D. S. Dummit and R. M. Foote, · 2003
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Non-Birational Twisted Derived Equivalences in Abelian GLSMs
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D-Branes on Toric Calabi–Yau Varieties
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D-Branes on Calabi–Yau Manifolds
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Massless D-branes on Calabi-Yau threefolds and monodromy
P. S. Aspinwall, R. L. Karp, and R. P. Horja, · 2005
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The Landau–Ginzburg to Calabi–Yau Dictionary for D-Branes
P. S. Aspinwall, · 2007
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Phases Of N = 2 N=2 Theories In 1 + 1 1+1 Dimensions With Boundary
M. Herbst, K. Hori, and D. Page, · 2045
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