A LOCAL-GLOBAL PRINCIPLE FOR REPRESENTATIONS OF BINARY FORMS BY CERTAIN QUINARY FORMS
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Kim, Myung-Hwan
(Department of Mathematics Seoul National University)
Oh, Byeong-Kweon (Department of Mathematics Ohio State University) |
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Representations of positive definite senary integral quadratic forms by a sum of squares
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DOI ScienceOn |
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Modular forms of degree n and representation by quadratic forms Ⅱ
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On the representations of positive definite quadratic forms, Integral Quadratic Forms and Lattices
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DOI |
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Universal Z-lattices of minimal ranks
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DOI ScienceOn |
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Some remarks on representations of positive definite quadratic forms
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Die Gesamtheit der Zahlen, die durch eine positive quadratische Form <TEX>$F(x_1,...,x_s)(s{\ge}4)$</TEX> darstellbar sind
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Quadratic diophantine equations
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DOI |
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The minimum and the primitive representation if positive definite quadratic forms
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Representations of positive definite quadratic forms
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Bemerkungen uber die Verteilung der quadratischen Reste
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DOI |
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2-uiversal positive definite integral quinary diagnal quadratic forms
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DOI |
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Representations by unimodular Z-lattices
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DOI |
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A lower bound for the number of squares whose sumrepresents integral quadratic forms
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과학기술학회마을 |
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Almost strong approximations for definite quadratic spaces
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DOI |
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Effective versoin of Tartakowsky's Theorem
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Primitive representations by unimodular quadratic forms
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DOI ScienceOn |
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Representations of binary forms by certain quinary positive integral quadratic forms
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DOI ScienceOn |
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Ternary universal integral quadratic forms over real quadratic fields
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2-universal positive definite integral quinary quadratic forms, Integral Quadratic Forms and Lattices
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DOI |
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The integral representations if quadratic forms over local fields
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DOI ScienceOn |
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