"Neron models and boundary components for degenerations of Hodge structure of mirror quintic type"

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Book	Author(s)	Year	Publisher
Néron Models	Siegfried Bosch; Werner Lütkebohmert; Michel Raynaud	1990	Springer Berlin Heidelberg
Néron Models and Base Change	Lars Halvard Halle; Johannes Nicaise	1st ed. 2016	Springer International Publishing
Estimation of Simultaneous Equation Models with Error Components Structure	Jayalakshmi Krishnakumar	1988	Springer Berlin Heidelberg
Type Systems for Distributed Programs: Components and Sessions	Ornela Dardha	1st ed. 2016	Atlantis Press
Hodge Decomposition - A Method for Solving Boundary Value Problems	Günter Schwarz	1995	Springer Berlin Heidelberg
Néron	Arthur Weigall	1931	Payot Paris
Geometry of the Quintic	Jerry Shurman	1997	Wiley
Geometry of the quintic /	Shurman, Jerry Michael.	[1997], ©1997.	Wiley,
Boundary Element Methods for Soil-Structure Interaction	W.S. Hall; G. Oliveto	2003	Springer Netherlands
Structure and Properties of Additive Manufactured Polymer Components	Klaus Friedrich andRolf Walter	2020	Woodhead Publishing
The Structure and Function of Animal Cell Components	P. N. Campbell; P. N. Campbell and K. S. Dodgson	1966	Pergamon
Bond and Structure Models	Clarke; M. J. (Michael J.)	1985	Springer Berlin Heidelberg
Bond and structure models /	Boeyens, J. C. A.	[1985], ©1985.	Springer,
Computer models for electronic components with and without temperature effects	Nejat Güldiken	1971	Naval Postgraduate School
The Hodge-Laplacian: Boundary Value Problems on Riemannian Manifolds	Dorina Mitrea; Irina Mitrea; Marius Mitrea; Michael Taylor	2016	De Gruyter
Models of urban structure.	David C. Sweet	1972	Lexington Books
Models of industrial structure.	Lars Engwall	1973	Lexington Books
e-Enterprise: Business Models, Architecture, and Components	Faisal Hoque	2000-02	Cambridge University Press
Design considerations for Lanchester-type models of warfare (LATMW)	Herbert-Hans Mauerer	1976	Naval Postgraduate School
Surface Structure: The Interface of Autonomous Components	Robert Fiengo	1980	Harvard University Press
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Chapter	Author(s)	Book	Book Authors	Year	Publisher
Neron models and boundary components for degenerations of Hodge structure of mirror quintic type	Mark Green, Phillip Griffiths and Matt Kerr	Curves and Abelian varieties: international conference, March 30-April 2, 2007, University of Georgia, Athens, Georgia /	Alexeev, Valery,	2008.	American Mathematical Society,
Degenerations of Hodge structure		Surveys on Recent Developments in Algebraic Geometry	Izzet Coskun, Tommaso de Fernex, Angela Gibney (Editors)	2017	AMS
Degenerations of Hodge Structures		Mixed Hodge Structures	Chris A.M. Peters; Joseph H. M. Steenbrink	2008	Springer Berlin Heidelberg
Hodge structure on the middle cohomology of the quintic		ICM-2018, Rio de Janeiro: Proceedings, Vol. 3	Boyan Sirakov, Paulo Ney de Souza, Marcelo Viana	2018	World Scientific Publishing
Néron Models	M. Artin	Arithmetic Geometry	G. Cornell; J. H. Silverman	1986	Springer New York
3 The mirror of quintic		Symplectic Geometry and Mirror Symmetry, : Proceedings of the 4th KIAS Annual International Conference	Y.G. Oh, K. Fukaya, Y-G Oh, K. Ono, G. Tian	2008	World Scientific Pub Co (
Extremal degenerations of polarized Hodge structures	Mark Green, Phillip Griffiths, Colleen Robles	Hodge theory and L²-analysis /	Ji, Lizhen,; Zucker, Steven,		International Press of Boston, Incorporated
The Mirror Formula for Quintic Threefolds	Alexander Givental	Northern California symplectic geometry seminar /	Eliashberg, Y.,	[1999], ©1999.	Rhode Island,
Properties of Néron Models	Siegfried Bosch; Werner Lütkebohmert; Michel Raynaud	Néron Models	Siegfried Bosch; Werner Lütkebohmert; Michel Raynaud	1990	Springer Berlin Heidelberg
Hodge structure		Dictionary of Algebra, Arithmetic, and Trigonometry	Steven G. Krantz	2000	Chapman & Hall
5 - Studies of closed/open mirror symmetry for quintic threefolds through log mixed Hodge theory	Sampei Usui	Recent Advances in Hodge Theory: Period Domains, Algebraic Cycles, and Arithmetic	Matt Kerr; Gregory Pearlstein	2016-02	Cambridge University Press
Variations of Hodge Structure, Calabi-Yau Manifolds and Mirror Symmetry	Jose Bertin and Chris Peters.Pt. I.Variations of Hodge structures.1.Hodge bundles.2.Gauss-Manin connection.3.Variation of Hodge structures.4.Degenerations.5.Higgs bundles.6.Hodge modules.Pt. II.Mirror symmetry and Calabi-Yau manifolds.7.Introduction to mirror symmetry.8.Cohomology of hypersurfaces.9.Picard-Fuchs equations.10.Calabi-Yau threefolds and mirror symmetry.11.Relation with mixed Hodge theory.	Introduction to Hodge theory /	Bertin, José.	[2002], ©2002.	Société Mathématique de France,
Hodge type theorems		ICM-2018, Rio de Janeiro: Proceedings, Vol. 2	Boyan Sirakov, Paulo Ney de Souza, Marcelo Viana	2018	World Scientific Publishing
Hodge type theorems		Proceedings of the International Congress of Mathematicians Volume 2 Invited lectures (ICM 2018)	Paulo Ney De Souza (editor); Boyan Sirakov (editor); Marcelo Viana (editor)	2018
Functorial properties of Neron models		Lectures on modular forms and Hecke operators	Ribet K.A., Stein W.A.	2011
Mirror Components		what is new in solid 2010?	Solid works
What are Néron models?		Lectures on modular forms and Hecke operators	Ribet K.A., Stein W.A.	2011
Variations of Hodge Structure		Mixed Hodge Structures	Chris A.M. Peters; Joseph H. M. Steenbrink	2008	Springer Berlin Heidelberg
Variation of Hodge Structure		Cycle Spaces of Flag Domains: A Complex Geometric Viewpoint	Gregor Fels; Alan Huckleberry; Joseph A. Wolf	2006	Birkhäuser Boston
Boundary components and the structure of parabolic subgroups	Yukihiko Namikawa	Toroidal Compactification of Siegel Spaces	Y. Namikawa	1980	Springer Berlin Heidelberg
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