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TITLE: Jordanian deformation of the open sℓ(2) Gaudin model  Full Text
AUTHORS: Cirilo C António; Manojlović, N; Nagy, Z;
PUBLISHED: 2014, SOURCE: Theoretical and Mathematical Physics - Theor Math Phys, VOLUME: 179, ISSUE: 1
INDEXED IN: CrossRef
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12
TITLE: Algebraic Bethe ansatz for the XXX chain with triangular boundaries and Gaudin model  Full Text
AUTHORS: Cirilo António, N; Manojlović, N; Salom, I;
PUBLISHED: 2014, SOURCE: Nuclear Physics B, VOLUME: 889
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13
TITLE: Special Issue on Quantum Integrable Systems and Geometry PREFACE  Full Text
AUTHORS: Nenad Manojlovic; Aleksandar Mikovic; Joana M N Nunes da Costa;
PUBLISHED: 2013, SOURCE: REVIEWS IN MATHEMATICAL PHYSICS, VOLUME: 25, ISSUE: 10
INDEXED IN: Scopus WOS
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14
TITLE: PREFACE  Full Text
AUTHORS: Nenad Manojlović; Aleksandar Miković; Joana M Nunes da Costa;
PUBLISHED: 2013, SOURCE: Reviews in Mathematical Physics - Rev. Math. Phys., VOLUME: 25, ISSUE: 10
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15
TITLE: TRIGONOMETRIC sℓ(2) GAUDIN MODEL WITH BOUNDARY TERMS  Full Text
AUTHORS: CIRILO ANTÓNIO, N; MANOJLOVIĆ, N; NAGY, Z;
PUBLISHED: 2013, SOURCE: Reviews in Mathematical Physics - Rev. Math. Phys., VOLUME: 25, ISSUE: 10
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16
TITLE: Algebraic Bethe ansatz for deformed Gaudin model  Full Text
AUTHORS: Cirilo C António; Manojlović, N; Stolin, A;
PUBLISHED: 2011, SOURCE: J. Math. Phys. - Journal of Mathematical Physics, VOLUME: 52, ISSUE: 10
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18
TITLE: Algebraic Bethe ansatz for the elliptic quantum group E[sub τ,η](A[sub 2][sup (2)])  Full Text
AUTHORS: Nenad Manojlović; Zoltán Nagy;
PUBLISHED: 2007, SOURCE: J. Math. Phys. - Journal of Mathematical Physics, VOLUME: 48, ISSUE: 12
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19
TITLE: Creation operators and algebraic Bethe ansatz for the elliptic quantum group E τ,η ( so 3 )   Full Text
AUTHORS: Nenand Manojlović; Zoltán Nagy;
PUBLISHED: 2007, SOURCE: Journal of Physics A: Mathematical and Theoretical - J. Phys. A: Math. Theor., VOLUME: 40, ISSUE: 15
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20
TITLE: Construction of the Bethe State for the E τ,η (so 3 ) Elliptic Quantum Group   Full Text
AUTHORS: Nenad Manojlović;
PUBLISHED: 2007, SOURCE: Symmetry, Integrability and Geometry: Methods and Applications - SIGMA
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