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Orientable and nonorientable Riemann-Hilbert problems
2001We introduce orientable and nonorientable Riemann-Hilbert problems. We prove that the number of connected components of solutions differs significantly for the orientable and nonorientable cases; that is, countably many to two, respectively. Moreover we analyze CW-structures of connected components.
Messoud A. Efendiev +1 more
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Dressing via local Riemann–Hilbert problem
2007Evgeny V. Doktorov, Sergey B. Leble
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Solution Of Scaler Riemann Hilbert Problems
IJRDO -JOURNAL OF MATHEMATICSDr. Abdel Radi Abdel Rahman Abdel Gadir Abdel Rahman +1 more
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