1![Optimization of Quadratic Forms and t-norm Forms on Interval Domain and Computational Complexity Milan Hlad´ık ˇ y Michal Cern´ Optimization of Quadratic Forms and t-norm Forms on Interval Domain and Computational Complexity Milan Hlad´ık ˇ y Michal Cern´](https://www.pdfsearch.io/img/22af2f060593e5e4685a936eee6ae0e4.jpg) | Add to Reading ListSource URL: www.cs.utep.eduLanguage: English - Date: 2018-02-17 12:27:45
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2![MOCK MODULAR FORMS AND GEOMETRIC THETA FUNCTIONS FOR INDEFINITE QUADRATIC FORMS JENS FUNKE AND STEPHEN S. KUDLA Abstract. Mock modular forms are central objects in the recent discoveries of new instances of Moonshine. In MOCK MODULAR FORMS AND GEOMETRIC THETA FUNCTIONS FOR INDEFINITE QUADRATIC FORMS JENS FUNKE AND STEPHEN S. KUDLA Abstract. Mock modular forms are central objects in the recent discoveries of new instances of Moonshine. In](https://www.pdfsearch.io/img/0c48a7a319acc9461bc3f93daaab00b0.jpg) | Add to Reading ListSource URL: www.maths.dur.ac.ukLanguage: English - Date: 2017-08-24 12:27:42
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3![Algebraic Number Theory (PARI-GP versionBinary Quadratic Forms 2 create ax2 + bxy Algebraic Number Theory (PARI-GP versionBinary Quadratic Forms 2 create ax2 + bxy](https://www.pdfsearch.io/img/0bc32239317552344b8702ace2b1f6a9.jpg) | Add to Reading ListSource URL: pari.math.u-bordeaux.frLanguage: English - Date: 2017-01-09 03:30:18
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4![Primes Represented by Quadratic Forms Peter Stevenhagen Begin again with the representation of the prime p = x2 + y 2 as the sum of squares. We write p = ππ, where π = x + yi ∈ Z[i]; since Z[i] has a finite unit gro Primes Represented by Quadratic Forms Peter Stevenhagen Begin again with the representation of the prime p = x2 + y 2 as the sum of squares. We write p = ππ, where π = x + yi ∈ Z[i]; since Z[i] has a finite unit gro](https://www.pdfsearch.io/img/f13bbd81567e39e9cd1eb4d542900ada.jpg) | Add to Reading ListSource URL: websites.math.leidenuniv.nlLanguage: English - Date: 2005-10-10 10:30:39
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5![Binary Quadratic Forms as Dessins A. Muhammed Uluda˘g, Ayberk Zeytin, Merve Durmu¸s October 8, 2012 Abstract We show that the class of every primitive indefinite binary quadratic form is naturally represented by an inf Binary Quadratic Forms as Dessins A. Muhammed Uluda˘g, Ayberk Zeytin, Merve Durmu¸s October 8, 2012 Abstract We show that the class of every primitive indefinite binary quadratic form is naturally represented by an inf](https://www.pdfsearch.io/img/3f11d4ab86fb5a584a2158e73b30516e.jpg) | Add to Reading ListSource URL: math.gsu.edu.tr- Date: 2012-10-09 04:39:08
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6![Commun.math.Phys.21,) © by Springer-Verlag 1971 Hamiltonians Defined as Quadratic Forms* BARRY SIMON Fine Hall, Princeton University Commun.math.Phys.21,) © by Springer-Verlag 1971 Hamiltonians Defined as Quadratic Forms* BARRY SIMON Fine Hall, Princeton University](https://www.pdfsearch.io/img/f4f3c52bcdb303fd967c08a624927ccb.jpg) | Add to Reading ListSource URL: sloan2.caltech.edu- Date: 2007-09-11 17:12:33
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7![265 Documenta Math. Motivic Equivalence and Similarity of Quadratic Forms 265 Documenta Math. Motivic Equivalence and Similarity of Quadratic Forms](https://www.pdfsearch.io/img/527d37bfc63680e03ef6e91842e8579d.jpg) | Add to Reading ListSource URL: documenta.sagemath.org- Date: 2015-07-16 12:25:49
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8![251 Documenta Math. Dimensions of Anisotropic Indefinite Quadratic Forms II 251 Documenta Math. Dimensions of Anisotropic Indefinite Quadratic Forms II](https://www.pdfsearch.io/img/de169840ca27aa2b5c18cfb1429ed0a6.jpg) | Add to Reading ListSource URL: documenta.sagemath.org- Date: 2010-06-21 15:52:30
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9![449 Doc. Math. J. DMV An Invariant of Quadratic Forms over Schemes Marek Szyjewski 449 Doc. Math. J. DMV An Invariant of Quadratic Forms over Schemes Marek Szyjewski](https://www.pdfsearch.io/img/a1ba61e97f89400e237e7460ad7f3359.jpg) | Add to Reading ListSource URL: documenta.sagemath.org- Date: 2014-07-13 07:29:18
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10![333 Documenta Math. Integer-Valued Quadratic Forms and Quadratic Diophantine Equations 333 Documenta Math. Integer-Valued Quadratic Forms and Quadratic Diophantine Equations](https://www.pdfsearch.io/img/7b84f5105ae432aa541b02a035afc241.jpg) | Add to Reading ListSource URL: www.math.uiuc.edu- Date: 2006-11-30 11:30:24
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