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HASCHKE, O., RÜHL, W. (1999) THE CONSTRUCTION OF TRIGONOMETRIC INVARIANTS FOR WEYL GROUPS AND THE DERIVATION OF THE CORRESPONDING EXACTLY SOLVABLE SUTHERLAND MODELS. Modern Physics Letters A, 14. 937-949 doi:10.1142/s0217732399001000

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Reference TypeJournal (article/letter/editorial)
TitleTHE CONSTRUCTION OF TRIGONOMETRIC INVARIANTS FOR WEYL GROUPS AND THE DERIVATION OF THE CORRESPONDING EXACTLY SOLVABLE SUTHERLAND MODELS
JournalModern Physics Letters A
AuthorsHASCHKE, O.Author
RÜHL, W.Author
Year1999 (May 10)Volume14
PublisherWorld Scientific Pub Co Pte Lt
DOIdoi:10.1142/s0217732399001000Search in ResearchGate
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Mindat Ref. ID6132560Long-form Identifiermindat:1:5:6132560:3
GUID0
Full ReferenceHASCHKE, O., RÜHL, W. (1999) THE CONSTRUCTION OF TRIGONOMETRIC INVARIANTS FOR WEYL GROUPS AND THE DERIVATION OF THE CORRESPONDING EXACTLY SOLVABLE SUTHERLAND MODELS. Modern Physics Letters A, 14. 937-949 doi:10.1142/s0217732399001000
Plain TextHASCHKE, O., RÜHL, W. (1999) THE CONSTRUCTION OF TRIGONOMETRIC INVARIANTS FOR WEYL GROUPS AND THE DERIVATION OF THE CORRESPONDING EXACTLY SOLVABLE SUTHERLAND MODELS. Modern Physics Letters A, 14. 937-949 doi:10.1142/s0217732399001000
In(n.d.) Modern Physics Letters A Vol. 14. World Scientific Pub Co Pte Lt

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HASCHKE, O., RÜHL, W. (1998) AN EXACTLY SOLVABLE MODEL OF THE CALOGERO TYPE FOR THE ICOSAHEDRAL GROUP. Modern Physics Letters A, 13. 3109-3121 doi:10.1142/s0217732398003314
HASCHKE, OLIVER, RÜHL, WERNER (1999) EXACTLY SOLVABLE DYNAMICAL SYSTEMS IN THE NEIGHBORHOOD OF THE CALOGERO MODEL. International Journal of Modern Physics A, 14 (3). 387-408 doi:10.1142/s0217751x99000191
LÓPEZ VIEYRA, J. C., GARCÍA, M. A. G., TURBINER, A. V. (2009) SUTHERLAND-TYPE TRIGONOMETRIC MODELS, TRIGONOMETRIC INVARIANTS AND MULTIVARIABLE POLYNOMIALS II: E7 CASE. Modern Physics Letters A, 24. 1995-2004 doi:10.1142/s0217732309031387
RÜHL, WERNER, TURBINER, ALEXANDER (1995) EXACT SOLVABILITY OF THE CALOGERO AND SUTHERLAND MODELS. Modern Physics Letters A, 10. 2213-2221 doi:10.1142/s0217732395002374
Shafiekhani, A., Khorrami, M. (1997) Exactly and Quasi-Exactly Solvable Models on the Basis of OSP(2|1). Modern Physics Letters A, 12. 1655-1661 doi:10.1142/s0217732397001680
ZASLAVSKII, O. B. (2006) BOULWARE STATE IN EXACTLY SOLVABLE MODELS OF 2D DILATON GRAVITY. Modern Physics Letters A, 21. 2283-2290 doi:10.1142/s0217732306021529
BORESKOV, K. G., TURBINER, A. V., LÓPEZ VIEYRA, J. C., GARCÍA, M. A. G. (2011) SUTHERLAND-TYPE TRIGONOMETRIC MODELS, TRIGONOMETRIC INVARIANTS AND MULTIVARIATE POLYNOMIALS III: E8 CASE. International Journal of Modern Physics A, 26 (7). 1399-1437 doi:10.1142/s0217751x11053018
USHVERIDZE, A. G. (1998) QUASI-EXACTLY SOLVABLE DEFORMATIONS OF GAUDIN MODELS AND "QUASI-GAUDIN ALGEBRAS". Modern Physics Letters A, 13. 281-292 doi:10.1142/s0217732398000346
TIERZ, MIGUEL (2009) CHERN–SIMONS THEORY, EXACTLY SOLVABLE MODELS AND FREE FERMIONS AT FINITE TEMPERATURE. Modern Physics Letters A, 24. 3157-3171 doi:10.1142/s0217732309032071
Ishkhanyan, A. M. (2016) A singular Lambert-W Schrödinger potential exactly solvable in terms of the confluent hypergeometric functions. Modern Physics Letters A, 31. 1650177pp. doi:10.1142/s0217732316501777
HOU, XINRUI, SHIFMAN, M. (1999) A QUASI-EXACTLY SOLVABLE N-BODY PROBLEM WITH THE sl(N+1) ALGEBRAIC STRUCTURE. International Journal of Modern Physics A, 14 (19). 2993-3003 doi:10.1142/s0217751x99001457
 
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