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200 1 $a<<La >>Rivoluzione Francese del 1688-89$fG. M. Trevelyan
210   $aTorino$cGiulio Einaudi$d1940
215   $aXI, 190 p.$d22 cm
225 1 $aSaggi$a$3, 0022
700  1$aTrevelyan,$bGeorge Macaulay$f<1876-1962>$0178087
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035   $a(DE-B1597)9781400881772
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100   $a20190708d2016      fg              
101 0 $aeng
135   $aurcnu||||||||
181   $ctxt
182   $cc
183   $acr
200 10$aCharacters of Reductive Groups over a Finite Field. (AM-107), Volume 107 /$fGeorge Lusztig
210  1$aPrinceton, NJ : $cPrinceton University Press, $d[2016]
210  4$dİ1984
215   $a1 online resource (408 pages) $cillustrations
225 0 $aAnnals of Mathematics Studies ;$v278
300   $aBibliographic Level Mode of Issuance: Monograph
311   $a0-691-08350-9 
311   $a0-691-08351-7 
320   $aIncludes bibliographical references and indexes.
327   $tFrontmatter -- $tTABLE OF CONTENTS -- $tINTRODUCTION -- $t1. COMPUTATION OF LOCAL INTERSECTION COHOMOLOGY OF CERTAIN LINE BUNDLES OVER A SCHUBERT VARIETY -- $t2. LOCAL INTERSECTION COHOMOLOGY WITH TWISTED COEFFICIENTS OF THE CLOSURES OF THE VARIETIES XW -- $t3. GLOBAL INTERSECTION COHOMOLOGY WITH TWISTED COEFFICIENTS OF THE VARIETY X?W -- $t4. REPRESENTATIONS OF WEYL GROUPS -- $t5. CELLS IN WEYL GROUPS -- $t6. AN INTEGRALITY THEOREM AND A DISJOINTNESS THEOREM -- $t7. SOME EXCEPTIONAL GROUPS -- $t8. DECOMPOSITION OF INDUCED REPRESENTATIONS -- $t9. CLASSICAL GROUPS -- $t10. COMPLETION OF THE PROOF OF THEOREM 4.23 -- $t11. EIGENVALUES OF FROBENIUS -- $t12. ON THE STRUCTURE OF LEFT CELLS -- $t13. RELATIONS WITH CONJUGACY CLASSES -- $t14. CONCLUDING REMARKS -- $tAPPENDIX -- $tREFERENCES -- $tSUBJECT INDEX -- $tNOTATION INDEX -- $tBackmatter
330   $aThis book presents a classification of all (complex)irreducible representations of a reductive group withconnected centre, over a finite field. To achieve this,the author uses etale intersection cohomology, anddetailed information on representations of Weylgroups.
410  0$aAnnals of mathematics studies ;$vNumber 107.
606   $aFinite groups
606   $aFinite fields (Algebra)
606   $aCharacters of groups
610   $aAddition.
610   $aAlgebra representation.
610   $aAlgebraic closure.
610   $aAlgebraic group.
610   $aAlgebraic variety.
610   $aAlgebraically closed field.
610   $aBijection.
610   $aBorel subgroup.
610   $aCartan subalgebra.
610   $aCharacter table.
610   $aCharacter theory.
610   $aCharacteristic function (probability theory).
610   $aCharacteristic polynomial.
610   $aClass function (algebra).
610   $aClassical group.
610   $aCoefficient.
610   $aCohomology with compact support.
610   $aCohomology.
610   $aCombination.
610   $aComplex number.
610   $aComputation.
610   $aConjugacy class.
610   $aConnected component (graph theory).
610   $aCoxeter group.
610   $aCyclic group.
610   $aCyclotomic polynomial.
610   $aDavid Kazhdan.
610   $aDense set.
610   $aDerived category.
610   $aDiagram (category theory).
610   $aDimension.
610   $aDirect sum.
610   $aDisjoint sets.
610   $aDisjoint union.
610   $aE6 (mathematics).
610   $aEigenvalues and eigenvectors.
610   $aEndomorphism.
610   $aEquivalence class.
610   $aEquivalence relation.
610   $aExistential quantification.
610   $aExplicit formula.
610   $aExplicit formulae (L-function).
610   $aFiber bundle.
610   $aFinite field.
610   $aFinite group.
610   $aFourier transform.
610   $aGreen's function.
610   $aGroup (mathematics).
610   $aGroup action.
610   $aGroup representation.
610   $aHarish-Chandra.
610   $aHecke algebra.
610   $aIdentity element.
610   $aInteger.
610   $aIrreducible representation.
610   $aIsomorphism class.
610   $aJordan decomposition.
610   $aLine bundle.
610   $aLinear combination.
610   $aLocal system.
610   $aMathematical induction.
610   $aMaximal torus.
610   $aModule (mathematics).
610   $aMonodromy.
610   $aMorphism.
610   $aOrthonormal basis.
610   $aP-adic number.
610   $aParametrization.
610   $aParity (mathematics).
610   $aPartially ordered set.
610   $aPerverse sheaf.
610   $aPointwise.
610   $aPolynomial.
610   $aQuantity.
610   $aRational point.
610   $aReductive group.
610   $aRee group.
610   $aSchubert variety.
610   $aScientific notation.
610   $aSemisimple Lie algebra.
610   $aSheaf (mathematics).
610   $aSimple group.
610   $aSimple module.
610   $aSpecial case.
610   $aStandard basis.
610   $aSubset.
610   $aSubtraction.
610   $aSummation.
610   $aSurjective function.
610   $aSymmetric group.
610   $aTensor product.
610   $aTheorem.
610   $aTwo-dimensional space.
610   $aUnipotent representation.
610   $aVector bundle.
610   $aVector space.
610   $aVerma module.
610   $aWeil conjecture.
610   $aWeyl group.
610   $aZariski topology.
615  0$aFinite groups.
615  0$aFinite fields (Algebra)
615  0$aCharacters of groups.
676   $a512/.2
686   $aSK 260$2rvk
700   $aLusztig$b George, $059231
801  0$bDE-B1597
801  1$bDE-B1597
906   $aBOOK
912   $a9910154752803321
996   $aCharacters of Reductive Groups over a Finite Field. (AM-107), Volume 107$92788036
997   $aUNINA