1![PERIODS OF ALGEBRAIC VARIETIES OLIVIER DEBARRE Abstract. The periods of a compact complex algebraic manifold X are the integrals of its holomorphic 1-forms over paths. These integrals are in general not well-defined, but PERIODS OF ALGEBRAIC VARIETIES OLIVIER DEBARRE Abstract. The periods of a compact complex algebraic manifold X are the integrals of its holomorphic 1-forms over paths. These integrals are in general not well-defined, but](https://www.pdfsearch.io/img/50a4d38f58343f83d0f942eb6f319419.jpg) | Add to Reading ListSource URL: www.math.ens.frLanguage: English - Date: 2014-03-12 09:48:30
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2![PERIODS OF ALGEBRAIC VARIETIES OLIVIER DEBARRE Abstract. The periods of a compact complex algebraic manifold X are the integrals of its holomorphic 1-forms over paths. These integrals are in general not well-defined, but PERIODS OF ALGEBRAIC VARIETIES OLIVIER DEBARRE Abstract. The periods of a compact complex algebraic manifold X are the integrals of its holomorphic 1-forms over paths. These integrals are in general not well-defined, but](https://www.pdfsearch.io/img/a008ca70d82fcdd1cb487c078ad9a2b2.jpg) | Add to Reading ListSource URL: www.math.ens.frLanguage: English - Date: 2012-10-01 08:48:06
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3![Two-loop master-integrals We define all integrals in the Euclidean space with D = 4 − 2ǫ dimensions. In each integral we only compute a piece of the imaginary part, which includes only cuts crossing the line with mass Two-loop master-integrals We define all integrals in the Euclidean space with D = 4 − 2ǫ dimensions. In each integral we only compute a piece of the imaginary part, which includes only cuts crossing the line with mass](https://www.pdfsearch.io/img/1cdae9a062bbd86cce1dde2654a5037c.jpg) | Add to Reading ListSource URL: www.ttp.kit.eduLanguage: English - Date: 2011-07-18 06:38:11
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4![40. Monte Carlo techniquesMonte Carlo Techniques Revised September 2017 by G. Cowan (RHUL). Monte Carlo techniques are often the only practical way to evaluate difficult integrals or to sample random variables go 40. Monte Carlo techniquesMonte Carlo Techniques Revised September 2017 by G. Cowan (RHUL). Monte Carlo techniques are often the only practical way to evaluate difficult integrals or to sample random variables go](https://www.pdfsearch.io/img/78eeab67fa218a7c1ff0b56059988dba.jpg) | Add to Reading ListSource URL: pdg.ge.infn.itLanguage: English - Date: 2018-06-05 23:26:19
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5![Classroom Voting Questions: Multivariable Calculus 16.5 Integrals in Cylindrical and Spherical Coordinates 1. What are the Cartesian coordinates of the point with cylindrical coordinates (r, θ, z) = (4, π, 6)? (a) (x, Classroom Voting Questions: Multivariable Calculus 16.5 Integrals in Cylindrical and Spherical Coordinates 1. What are the Cartesian coordinates of the point with cylindrical coordinates (r, θ, z) = (4, π, 6)? (a) (x,](https://www.pdfsearch.io/img/5b069fa266e7477ac4769e1a037deca2.jpg) | Add to Reading ListSource URL: mathquest.carroll.eduLanguage: English - Date: 2016-05-26 12:40:54
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6![Week 6 (due May 14) Reading: Srednicky, sectionIn this exercise you will apply the Faddeev-Popov procedure to simplify some finite-dimensional integrals over spaces of matrices. Such integrals are known as matrix Week 6 (due May 14) Reading: Srednicky, sectionIn this exercise you will apply the Faddeev-Popov procedure to simplify some finite-dimensional integrals over spaces of matrices. Such integrals are known as matrix](https://www.pdfsearch.io/img/237d793334e55565f550ccbf5149fb9a.jpg) | Add to Reading ListSource URL: www.theory.caltech.eduLanguage: English - Date: 2010-05-08 11:30:36
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7![Classroom Voting Questions: Multivariable Calculus 19.2 Flux Integrals For Graphs, Cylinders, and Spheres 1. The flux of the vector field F~ = 4ˆ ρ through a sphere of radius 2 centered on the origin is: Classroom Voting Questions: Multivariable Calculus 19.2 Flux Integrals For Graphs, Cylinders, and Spheres 1. The flux of the vector field F~ = 4ˆ ρ through a sphere of radius 2 centered on the origin is:](https://www.pdfsearch.io/img/3b08375f5ec63c5aa209df959c419975.jpg) | Add to Reading ListSource URL: mathquest.carroll.eduLanguage: English - Date: 2016-05-26 12:40:54
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8![Jump inequalities for translation-invariant polynomial averages and singular integrals on Zd June 14, 2017 Abstract We prove ` p , 1 < p < ∞, jump inequalities for discrete Radon transforms. These inequalities are the Jump inequalities for translation-invariant polynomial averages and singular integrals on Zd June 14, 2017 Abstract We prove ` p , 1 < p < ∞, jump inequalities for discrete Radon transforms. These inequalities are the](https://www.pdfsearch.io/img/ea93c7bbc1f27e19dfad36970db03f71.jpg) | Add to Reading ListSource URL: www.math.uni-bonn.deLanguage: English - Date: 2017-06-14 09:30:37
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9![Classroom Voting Questions: Multivariable Calculus 16.2 Iterated Integrals 1. The integral R1R1 Classroom Voting Questions: Multivariable Calculus 16.2 Iterated Integrals 1. The integral R1R1](https://www.pdfsearch.io/img/b0eb29a384312716dcd77401109e6700.jpg) | Add to Reading ListSource URL: mathquest.carroll.eduLanguage: English - Date: 2016-05-26 12:40:54
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10![](/pdf-icon.png) | Add to Reading ListSource URL: www.metalproject.co.ukLanguage: English - Date: 2010-02-23 10:24:58
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