@prefix psr: . @prefix skos: . psr: a skos:ConceptScheme . psr:-ZGXHSTNB-1 skos:prefLabel "algebraic variety"@en, "variété algébrique"@fr ; a skos:Concept ; skos:broader psr:-SKGJ9CKK-N . psr:-X6VNJ7RP-M skos:prefLabel "complexe cotangent"@fr, "cotangent complex"@en ; a skos:Concept ; skos:broader psr:-SKGJ9CKK-N . psr:-TCQHBZ3X-D skos:prefLabel "derived algebraic geometry"@en, "géométrie algébrique dérivée"@fr ; a skos:Concept ; skos:broader psr:-SKGJ9CKK-N . psr:-XMT7T41H-T skos:prefLabel "hypothèse de Riemann généralisée"@fr, "generalized Riemann hypothesis"@en ; a skos:Concept ; skos:broader psr:-SKGJ9CKK-N . psr:-MN35F2V3-C skos:prefLabel "polynôme LLT"@fr, "LLT polynomial"@en ; a skos:Concept ; skos:broader psr:-SKGJ9CKK-N . psr:-GRB5VZFP-F skos:prefLabel "corps résiduel"@fr, "residue field"@en ; a skos:Concept ; skos:broader psr:-SKGJ9CKK-N . psr:-WNGTW1LT-J skos:prefLabel "generalized flag variety"@en, "variété de drapeaux généralisée"@fr ; a skos:Concept ; skos:broader psr:-SKGJ9CKK-N . psr:-SKGJ9CKK-N skos:narrower psr:-V53P2WBG-3, psr:-H483TNV8-B, psr:-GXPQTTLZ-G, psr:-VM0QDK2S-B, psr:-SJ2HFCG6-9, psr:-WNGTW1LT-J, psr:-TCWPMPL2-5, psr:-TJ65QFWJ-0, psr:-NZ2SQG72-M, psr:-B2KXQC94-X, psr:-MN35F2V3-C, psr:-CD85MKHH-P, psr:-V6RB2KXX-M, psr:-GRB5VZFP-F, psr:-ZGXHSTNB-1, psr:-Q649939G-N, psr:-HH4XR1SF-Q, psr:-PK5PSW67-S, psr:-TCQHBZ3X-D, psr:-X6VNJ7RP-M, psr:-QC3MQSW1-B, psr:-S0STN89F-1, psr:-XMT7T41H-T, psr:-VQN4DX91-T, psr:-WLGZ57L0-S, psr:-RS9D4FLP-X, psr:-DGF686G1-H, psr:-PBCDPN1D-0, psr:-W3CGQCLX-L, psr:-TL90LWRL-H, psr:-RJM355KT-L, psr:-TQW9LZ6Z-4 ; skos:broader psr:-TJ9ZMMDF-W ; skos:exactMatch , ; skos:definition """Algebraic geometry is a branch of mathematics which classically studies zeros of multivariate polynomials. Modern algebraic geometry is based on the use of abstract algebraic techniques, mainly from commutative algebra, for solving geometrical problems about these sets of zeros. The fundamental objects of study in algebraic geometry are algebraic varieties, which are geometric manifestations of solutions of systems of polynomial equations. Examples of the most studied classes of algebraic varieties are lines, circles, parabolas, ellipses, hyperbolas, cubic curves like elliptic curves, and quartic curves like lemniscates and Cassini ovals. These are plane algebraic curves. A point of the plane lies on an algebraic curve if its coordinates satisfy a given polynomial equation. Basic questions involve the study of points of special interest like singular points, inflection points and points at infinity. More advanced questions involve the topology of the curve and the relationship between curves defined by different equations.
(Wikipedia, The Free Encyclopedia, https://en.wikipedia.org/wiki/Algebraic_geometry)"""@en, """La géométrie algébrique est un domaine des mathématiques qui, historiquement, s'est d'abord intéressé à des objets géométriques (courbes, surfaces…) composés des points dont les coordonnées vérifiaient des équations ne faisant intervenir que des sommes et des produits (par exemple le cercle unité dans le plan rapporté à un repère orthonormé admet pour équation

{\\\\displaystyle x^{2}+y^{2}=1}