Асқар Серқұлұлы Жұмаділдаев: Нұсқалар арасындағы айырмашылық

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==Таңдаулы ғылыми мақалалары==
==Selected Publications==
*Dzhumadildaev A.S., Yeliussizov D. Walks, partitions, and normal ordering // Electronic J. Combin., 22(4)(2015), \#P4.10, 23 pages.
*[http://asqar.org/wp-content/uploads/2017/01/1.pdf Dzhumadildaev A.S., Yeliussizov D. PathWalks, decompositions of digraphspartitions, and theirnormal applications to Weyl algebraordering] // Advances inElectronic Applied MathematicsJ. Combin., 22(4)(2015.), – V\#P4.10, 67.23 – P. 36-54pages.
*[http://asqar.org/wp-content/uploads/2017/01/2.pdf Dzhumadildaev A. S., IsmailovYeliussizov ND. A. S-n-Path anddecompositions GL(n)-moduleof structuresdigraphs onand freetheir Novikovapplications algebrasto Weyl algebra] // JournalAdvances ofin Applied AlgebraMathematics. – 20142015. – V. 41667. – P. 28736-31354.
*[http://asqar.org/wp-content/uploads/2017/01/3.pdf Dzhumadildaev A. S., 2pIsmailov N. A. S-n-Commutator onand differentialGL(n)-module operatorsstructures ofon orderfree Novikov algebras] p // LettersJournal in Mathematicalof PhysicsAlgebra. – 2014. – V. 104, No.7416. – P. 849287-869313.
*Dzhumadildaev A[http://asqar.Sorg/wp-content/uploads/2017/01/4.,pdf OmirovDzhumadildaev B.A., Rozikov U.AS. On2p-Commutator aon classdifferential of evolution algebrasoperators of "chicken"order populationp] // InternationalLetters Journalin ofMathematical MathematicsPhysics. – 2014. – V. 25104, No.87. – P. 849-869.
*[http://asqar.org/wp-content/uploads/2017/01/5.pdf Dzhumadildaev A.S., YeliussizovOmirov DB.A., StirlingRozikov permutationsU.A. onOn multisetsa class of evolution algebras of "chicken" population] // EuropeanInternational Journal of CombinatoricsMathematics. – 2014. – V. 3625, No.8. – P. 377849-392869.
*[http://asqar.org/wp-content/uploads/2017/01/6.pdf Dzhumadildaev A.S., TheYeliussizov DynkinD. theoremStirling forpermutations multion linear Lie elementsmultisets] // European Journal of Lie TheoryCombinatorics. – 20132014. – V. 23, No.336. – P. 795377-801392.
*[http://asqar.org/wp-content/uploads/2017/01/7.pdf Dzhumadildaev A.S. ,The D.Dynkin Yeliussizovtheorem Powerfor sumsmulti oflinear binomialLie coefficientselements] // JJournal of Lie Theory. Integer Seq2013.V. 16-201323, artNo.3. 13– P.1 795-801.4
*[http://asqar.org/wp-content/uploads/2017/01/8.pdf Dzhumadildaev A.S. , D. Yeliussizov Power sums of binomial coefficients] // J. Integer Seq.V. 16-2013, art. 13.1.4
*Dzhumadildaev A.S., Zusmanovich P. The alternative operad is not Koszul // Experimental Mathematics. – 2011. – V. 20, No.2. – P. 138-144.
*[http://asqar.org/wp-content/uploads/2017/01/9.pdf Dzhumadildaev A. S., WorpitzkyZusmanovich identityP. forThe multipermutationsalternative operad is not Koszul] // MathematicalExperimental NotesMathematics. – 2011. – V. 9020, No.32. – P. 448138-450144.
*[http://asqar.org/wp-content/uploads/2017/01/10.pdf Dzhumadildaev A. S. LieWorpitzky expressionidentity for multi-parameter Klyachko idempotentmultipermutations] // JournalMathematical of Algebraic Combinatorics.Notes – 2011. – V. 3390, No.43. – P. 531448-542450.
*[http://asqar.org/wp-content/uploads/2017/01/11.pdf Dzhumadildaev A.S. CodimensionLie growthexpression andfor nonmulti-Koszulityparameter ofKlyachko Novikov operadidempotent] // CommunicationsJournal of inAlgebraic AlgebraCombinatorics. – 2011. – V. 3933, No.84. – P. 2943531-2952542.
*[http://asqar.org/wp-content/uploads/2017/01/12.pdf Dzhumadildaev A.S. JordanCodimension elementsgrowth and leftnon-centerKoszulity of aNovikov free Leibniz algebraoperad] // Electronic Research AnnouncementsCommunications in Mathematical SciencesAlgebra. – 2011. – V. 1839, No.8. – P. 312943-492952.
*[http://asqar.org/wp-content/uploads/2017/01/13.pdf Dzhumadildaev A.S. Jordan elements and left-center of a free Leibniz algebra] // Electronic Research Announcements in Mathematical Sciences. – 2011. – V. 18, – P. 31-49.
*[http://asqar.org/wp-content/uploads/2017/01/14.pdf Dzhumadildaev, N. Ismailov, K. Tulenbaev Free bicommutative algebras] // Serdica Math, V. 37-2011- pp.25-44 25–44.
*Dzhumadildaev A.S., Zusmanovich P. Commutative 2-cocycles on Lie algebras // Journal Of Algebra. – 2010. – V. 324, No.4. – P. 732-748.
*[http://asqar.org/wp-content/uploads/2017/01/15.pdf Dzhumadildaev A.S., OnZusmanovich theP. Hesse-MuirCommutative formula for the determinant of the matrix A (n2-1)cocycles Bon (2)Lie algebras] // MathematicalJournal Of NotesAlgebra. – 2010. – V. 87324, No.34. – P. 428732-429748.
*[http://asqar.org/wp-content/uploads/2017/01/16.pdf Dzhumadildaev A.S. MacMahon'sOn theoremthe Hesse-Muir formula for athe setdeterminant of permutuationsthe withmatrix given descent indicesA and right(n-maximal1) B records(2)] // ElectronicMathematical Journal of CombinatoricsNotes. – 2010. – V. 1787, No.13. – R34P. 428-429.
*[http://asqar.org/wp-content/uploads/2017/01/17.pdf Dzhumadildaev A.S. Anti-commutativeMacMahon's theorem for a set of algebraspermutuations with skewgiven descent indices and right-symmetricmaximal identitiesrecords] // Electronic Journal of Algebra and its ApplicationsCombinatorics. – 20092010. – V. 817, No.21. – P. 157-180R34.
*[http://asqar.org/wp-content/uploads/2017/01/18.pdf Dzhumadildaev A.S. 10Anti-commutators,commutative 13-commutatorsalgebras andwith oddskew-symmetric derivationsidentities] // Journal of NonlinearAlgebra Mathematicaland its PhysicsApplications. – 20082009. – V. 158, No.12. – P. 87157-103180.
*[http://asqar.org/wp-content/uploads/2017/01/19.pdf Dzhumadildaev A.S. 10-commutators, 13-commutators and odd derivations] // Journal of Nonlinear Mathematical Physics. – 2008. – V. 15, No.1. – P. 87-103.
*Dzhumadildaev A.S. q-Leibniz algebras// Serdica Math. J., V.34 - 2008, 415-440.
*[http://asqar.org/wp-content/uploads/2017/01/20.pdf Dzhumadildaev A.S. Algebras with skewq-symmetricLeibniz identity of degree 3algebras] // J.Serdica Math. SciJ., V.161-200934 - No.12008, p.11415-30440.
*[http://asqar.org/wp-content/uploads/2017/01/21.pdf Dzhumadildaev A.S., K.M.Algebras Tulenbaevwith Exceptional 0skew-Aliasymmetric Algebrasidentity of degree 3] // J. Math. Sci., V.161-2009- No.1, p.37 11-40.30
*[http://asqar.org/wp-content/uploads/2017/01/22.pdf Dzhumadildaev A.S., K.M. Tulenbaev Exceptional 0-Alia Algebras] // J. Math. Sci., V.161-2009- No.1, p. 37-40.
*Dzhumadildaev A.S. The n-Lie property of the Jacobian as a condition for complete integrability // Siberian Mathematical Journal. – 2006. – V. 47, No.4. – P. 643-652.
*[http://asqar.org/wp-content/uploads/2017/01/23.pdf Dzhumadildaev A.S., TulenbaevThe K.M.n-Lie property of the Jacobian as Engela theoremcondition for Novikovcomplete algebrasintegrability] // CommunicationsSiberian inMathematical AlgebraJournal. – 2006. – V. 3447, No.34. – P. 883643-888652.
*[http://asqar.org/wp-content/uploads/2017/01/24.pdf Dzhumadildaev A.S., n-LieTulenbaev structuresK.M. thatEngel aretheorem generatedfor byNovikov Wronskiansalgebras] // SiberianCommunications Mathematicalin JournalAlgebra. – 20052006. – V. 4634, No.43. – P. 601883-612888.
*[http://asqar.org/wp-content/uploads/2017/01/25.pdf Dzhumadildaev A.S. The n-Lie property of the Jacobian asstructures athat conditionare forgenerated completeby integrabilityWronskians] // Siberian Mathematical Journal. – 20062005. – V. 4746, No.4. – P. 643601-652612.
*Dzhumadildaev A.S. Zinbiel algebras under q-commutator// Fundamental and Applied Math. V.11-2005- No.3, 57-78.
*[http://asqar.org/wp-content/uploads/2017/01/26.pdf Dzhumadildaev A.S., TulenbaevZinbiel K.M.algebras Nilpotencyunder of Zinbiel algebrasq-commutator] // Journal of DynamicalFundamental and ControlApplied SystemsMath. – 2005. – V. 11,-2005- No.2. – P.3, 19557-21378.
*[http://asqar.org/wp-content/uploads/2017/01/27.pdf Dzhumadildaev A.S., HadamardTulenbaev invertibleK.M. matrices,Nilpotency n-scalarof products,Zinbiel and determinantsalgebras] // MathematicalJournal of Dynamical and Control NotesSystems. – 2005. – V. 7711, No.32. – P. 440195-443213.
*[http://asqar.org/wp-content/uploads/2017/01/28.pdf Dzhumadildaev A.S. SpecialHadamard identityinvertible formatrices, Novikovn-Jordanscalar algebrasproducts, and determinants] // Communications inMathematical AlgebraNotes. – 2005. – V. 3377, No.53. – P. 1279440-1287443.
*[http://asqar.org/wp-content/uploads/2017/01/29.pdf Dzhumadildaev A.S. Representations ofSpecial vectoridentity productfor nNovikov-LieJordan algebras] // Communications Inin Algebra. – 20042005. – V. 3233, No.95. – P. 33151279-33261287.
*Dzhumadildaev A[http://asqar.Sorg/wp-content/uploads/2017/01/25.pdf n-Lie Structures That Are Generated by Wronskians] //Sibirskii Matematicheskii Zhurnal, V.46-2005, No. 4, pp. 759-773 759–773, 2005 =engl. transl. Siberian Mathematical Journal, {\bf 46}(2005), No.4, pp.  601 - 612= Preprint available math.RA/0202043
*Dzhumadildaev A.S. Representations of vector product n-Lie algebras // Communications In Algebra. – 2004. – V. 32, No.9. – P. 3315-3326.
*[http://asqar.org/wp-content/uploads/2017/01/30.pdf Dzhumadildaev A.S. Representations of vector product n-Lie algebras] // Communications In Algebra. – 2004. – V. 32, No.9. – P. 3315-3326.
*Dzhumadildaev A.S. N-commutators // Commentarii Mathematici Helvetici. – 2004. – V. 79, No.3. – P. 516-553.
*[http://asqar.org/wp-content/uploads/2017/01/32.pdf Dzhumadildaev A.S., K.M. Tulenbaev Filiform Leibniz dual algebras] // International Conference Humboldt-Kolleg II, october 24-16, 2004, p. 62-63.
*[http://asqar.org/wp-content/uploads/2017/01/33.pdf Dzhumadildaev A.S. Novikov-Jordan algebras] // Communications In Algebra. – 2002. – V. 30, No. 11. – P. 5207-5240.
*Dzhumadildaev A.S. Identities and derivations for Jacobian algebras//“Quantization, Poisson brackets and beyond",Contemp. Math. v.315, 245-278, 2002. Preprint available math.RA/0202040
*Dzhumadildaev A.S., C. Lofwall Trees, free right-symmetric algebras, free Novikov algebras and identities // Homology, Homotopy and Applications, V. 4-2002, No.2(1), 165-190.
*[http://asqar.org/wp-content/uploads/2017/01/34.pdf Dzhumadildaev A.S. Jacobson formula for right-symmetric algebras in characteristic p] // Communications In Algebra. – 2001. – V. 29, No.9. – P. 3759-3771.
*[http://asqar.org/wp-content/uploads/2017/01/35.pdf Dzhumadildaev A.S., Abdykassymova S.A. Leibniz algebras in characteristic p] // Comptes Rendus de L Academie des Sciences Serie I-Mathematique. – 2001. – V. 332, No. 12. – P. 1047-1052.
*[http://asqar.org/wp-content/uploads/2017/01/36.pdf Dzhumadildaev A.S., Davydov A.A. Factor-complex for Leibniz cohomology] // Communications In Algebra. – 2001. – V. 29, No. 9. – P. 4197-4210.
*[http://asqar.org/wp-content/uploads/2017/01/37.pdf Dzhumadildaev A.S. Minimal identities for right-symmetric algebras] // Journal of Algebra. – 2000. – V. 225, No.1. – P. 201-230.
*[http://asqar.org/wp-content/uploads/2017/01/38.pdf Dzhumadildaev A.S., A.I. Kostrikin Modular Lie algebras: new trends] // Algebra (Proc. Kurosh Conf. may, 1998), Walter de Gruyter, p. 181-203, 2000.
*[http://asqar.org/wp-content/uploads/2017/01/39.pdf Dzhumadildaev A.S. Cohomologies of colour Leibniz algebras: pre-simplicial approach] // Lie Theory and its Applications III, (Clausthal, 11-14 july 1999), World Sci., 124-136, 2000.
*[http://asqar.org/wp-content/uploads/2017/01/37.pdf Dzhumadildaev A.S. Cohomologies and deformations of right-symmetric Algebras] // J.Math. Sci, V. 93-1999, No. 6, 1836-1876. Preprint available math.DG/9807065.
*[http://asqar.org/wp-content/uploads/2017/01/41.pdf Dzhumadildaev A.S. Symmetric (co)homologies of Lie algebras ] // Comptes Rendus de l'Académie des Sciences - Series I - Mathematique. – 1997. – V. 324, No. 5. – P. 497-502.
*Dzhumadildaev A.S. Cosmologies and deformations of semiprime sum of Lie algebras // Doklady Akademii Nauk. – 1997. – V. 355, No. 5. – P. 586-588.
*[http://asqar.org/wp-content/uploads/2017/01/42.pdf Dzhumadildaev A.S. Virasoro Type Lie algebras and deformations] // Zeitschrift für Physik C-Particles and Fields.¬ – 1996. – V. 72, No. 3. – P. 509-517.
*[http://asqar.org/wp-content/uploads/2017/01/43.pdf Dzhumadildaev A.S. Odd central extensions of Lie superalgebras] // Functional Analysis and its Applications. – 1995. – V.29, No.3. – P.202–204.
*Dzhumadildaev A.S. Differentiations and central extensions of Lie algebra of formal pseudo-differential operators // Algebra i Analis, {\bf 6}(1994), No.1, p. 140-158=engl.transl. St.Petersbourg Math.J. {\bf 6}(1995), No.1, p. 121-136.
*[http://asqar.org/wp-content/uploads/2017/01/44.pdf Dzhumadildaev A.S. Central extensions of infinite-dimensional Lie-algebras] // Functional Analysis and its Applications. – 1992. – V. 26, No.4. – P.247–253.
*[http://asqar.org/wp-content/uploads/2017/01/45.pdf Dzhumadildaev A.S. Cohomology of truncated coinduced representations of Lie -algebras of positive characteristic] // Mathematics of the USSR-Sbornik. – 1990. – V. 66, No.2. – P.461–473.
*Dzhumadildaev A.S. Integral and mod p-cohomologies of the lie-algebra W1 // Functional Analysis and its Applications. – 1988. – V. 22, No.3. – P. 226–228.
*Dzhumadildaev A.S. On a Levi theorem for lie-algebras of characteristic-p // Russian Mathematical Surveys. – 1986. – V. 41, No.5. – P. 139–140.
*Dzhumadildaev A.S. 2-cohomologies of nilpotent subalgebra of Zassenhaus algebra // Izvestiya vysshikh uchebnykh zavedenii Matematika. – 1986. – No.2. – P. 59– 61.
*[http://asqar.org/wp-content/uploads/2017/01/46.pdf Dzhumadildaev A.S. Central extensions of Zassenhaus algebra and their irreducible representations},] // Math.USSR Sb., V. 54-1986, p.;457-474.
*[http://asqar.org/wp-content/uploads/2017/01/47.pdf Dzhumadildaev A.S. Generalized casimir elements] // Mathematics of the USSR-Izvestiya. – 1986. – V. 49, No.5. – P. 391–400.
*Dzhumadildaev A.S. Central extensions of the zassenhaus algebra and their irreducible representations // Mathematics of the USSR-Sbornik. – 1985. – V.126, No.3. – P. 457–474.
*[http://asqar.org/wp-content/uploads/2017/01/48.pdf Dzhumadildaev A.S. Simple Lie-algebras with a subalgebra of codimension one] // Russian Mathematical Surveys. – 1985. –V. 40, No.1. – P. 215– 216.
*[http://asqar.org/wp-content/uploads/2017/01/49.pdf Dzhumadildaev A.S. On the cohomology of modular Lie-algebras] // Mathematics of the USSR-Sbornik. – 1982. – V. 119, No. 1. – P. 127–143.
 
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