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The Riemann-Hilbert (RH) approach, whose origins can be traced back to Riemann's PhD thesis, is well known to be far-reaching.
N.I. Muskhelishvili, Singular Integral Equations: Boundary problems of functions theory and their applications to mathematical physics, Springer, Dordrecht Wolters-Noordhoff Publishing (1958)
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A. Zygmund, Trigonometric series , Cambridge Univ. Press (1988)
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J.B. Conway, Functions of One Complex Variable II, Springer New York, (1997)
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L.C. Evans, Partial differential equations, Graduate studies in mathematics. American Mathematical Society (1998)
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G.B. Folland, Real analysis : modern techniques and their applications, Wiley, New York, (1999)
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M.J. Ablowitz, A.S. Fokas, Complex Variables : Introduction and Applications Second Edition, Cambridge : Cambridge University Press, (2003)
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Cited alongside, same era.
J. Lee, Introduction to Smooth Manifolds, Springer Science and Business Media, (2003)
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Cited alongside, same era.
A.S. Fokas, A.R. Its, A.A. Kapaev, V.Y. Novokshenov, Painlevé transcendents: the Riemann-Hilbert approach, American Mathematical Society, Providence, R.I., (2006)
2006
Cited alongside, same era.
T. Bothner. On the Origins of Riemann Hilbert Problems in Mathematics, Volume 34 Nonlinearity, IOP Publishing, http://dx.doi.org/10.1088/1361-6544/abb543
Cited in the paper.
J.B. Garnett, Bounded Analytic Functions, Graduate Texts in Mathematics, https://doi.org/10.1007/0-387-49763-3, Springer-Verlag New York (2007)
2007
Later among the works it cites.
Costin, O. and Friedman, H. M. (2014). Foundational aspects of singular integrals. Journal of Functional Analysis, 267(12), 4732-4752. https://doi.org/10.1016/j.jfa.2014.09.005
2014
Later among the works it cites.
E.M.Stein, and R. Shakarchi. Functional Analysis: Introduction to Further Topics in Analysis. Princeton University Press, 2011. JSTOR, https://doi.org/10.2307/j.ctvcm4hpw. Accessed 26 Oct. 2023
2023
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