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1. The ubiquitous quasidisk
by Gehring, Frederick W and Hag, Kari, 1941 and Broch, Ole Jacob
2012, Mathematical surveys and monographs, ISBN 9780821890868, Volume no. 184., xi, 171
Geometric function theory | Functions of complex variables | Quasiconformal mappings
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2. Combinatorics and random matrix theory
by Baik, Jinho, 1973 and Deift, Percy, 1945- author and Suidan, Toufic Mubadda, 1975- author
2016, Graduate studies in mathematics, ISBN 9780821848418, Volume 172, xi, 461
Random matrices (probabilistic aspects; for algebraic aspects see 15B52) | Equations of mathematical physics and other areas of application | Partial differential equations | Approximations and expansions | Probability theory and stochastic processes | Special matrices | Operator theory | Probability theory on algebraic and topological structures | Riemann-Hilbert problems | Exact enumeration problems, generating functions | Convex and discrete geometry | Special classes of linear operators | Combinatorics | Asymptotic approximations, asymptotic expansions (steepest descent, etc.) | Time-dependent statistical mechanics (dynamic and nonequilibrium) | Enumerative combinatorics | Exactly solvable dynamic models | Linear and multilinear algebra; matrix theory | Special processes | Statistical mechanics, structure of matter | Toeplitz operators, Hankel operators, Wiener-Hopf operators | Tilings in $2$ dimensions | Interacting random processes; statistical mechanics type models; percolation theory | Discrete geometry | Random matrices | Combinatorial analysis
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3. Introduction to circle packing
: the theory of discrete analytic functions
by Stephenson, Kenneth, 1945
2005, ISBN 9780521823562, xii, 356
Analytic functions | Discrete geometry | Circle packing
Book
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4. Learning with submodular functions: A convex optimization perspective
by Bach, Francis
Foundations and trends in machine learning, ISSN 1935-8237, 2013, Volume 6, Issue 2-3, pp. 145 - 373
Learning | Machine learning | Polyhedrons | Minimization | Mathematical models | Convexity | Combinatorial analysis | Optimization
Journal Article
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5. Full Text Inequalities for α-fractional differentiable functions
by Chu, Yu-Ming and Adil Khan, Muhammad and Ali, Tahir and Silvestru Dragomir, Sever
Journal of inequalities and applications, ISSN 1025-5834, 2017, Volume 2017, Issue 1, pp. 1 - 12
convex function | fractional derivative | special mean | fractional integral | Hermite-Hadamard inequality | trapezoidal formula | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology | Error analysis | Real numbers | Integrals | Inequalities | 26A51 | 26A33 | Research | 26D15
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6. Full Text Lipschitz Functions
by Cobzaş, Ştefan and Miculescu, Radu and Nicolae, Adriana
2019, ISBN 9783030164881, 605
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7. Full Text Certain subclasses of analytic and bi-univalent functions
by Srivastava, H.M and Mishra, A.K and Gochhayat, P
Applied mathematics letters, ISSN 0893-9659, 2010, Volume 23, Issue 10, pp. 1188 - 1192
Starlike functions | Analytic functions | Inverse functions | Univalent functions | Bi-univalent functions | Koebe function | Coefficient bounds | Taylor–Maclaurin series | Convex functions | Bi-convex functions | Strongly bi-starlike functions | Bi-starlike functions | Taylor-Maclaurin series | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology | Several complex variables and analytic spaces | Numerical analysis. Scientific computation | Numerical analysis | Functions of a complex variable | Mathematical analysis | Exact sciences and technology | Sciences and techniques of general use
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8. Full Text Gradient methods for minimizing composite functions
by Nesterov, Yu and Nesterov, Yu
Mathematical programming, ISSN 0025-5610, 8/2013, Volume 140, Issue 1, pp. 125 - 161
68Q25 | Theoretical, Mathematical and Computational Physics | Mathematics | Complexity theory | Black-box model | Local optimization | l_1$$ -Regularization | Mathematical Methods in Physics | Optimal methods | Structural optimization | Calculus of Variations and Optimal Control; Optimization | Mathematics of Computing | 90C25 | 90C47 | Numerical Analysis | Convex Optimization | Nonsmooth optimization | Combinatorics | 1-Regularization | Operations Research & Management Science | Physical Sciences | Technology | Computer Science | Computer Science, Software Engineering | Mathematics, Applied | Science & Technology | Studies | Mathematical models | Optimization | Mathematical programming | Composite functions | Computation | Mathematical analysis | Iterative methods | Descent | Convergence
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9. Journal of convex analysis
Journal of convex analysis, ISSN 0944-6532, 1994
Periodicals | Convex functions | Functional analysis
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10. Full Text (h−m) $(h-m)$-convex functions and associated fractional Hadamard and Fejér–Hadamard inequalities via an extended generalized Mittag-Leffler function
by Kang, Shin Min and Farid, Ghulam and Nazeer, Waqas and Mehmood, Sajid
Journal of inequalities and applications, ISSN 1029-242X, 12/2019, Volume 2019, Issue 1, pp. 1 - 10
33E12 | 26A51 | Analysis | Mittag-Leffler function | 26A33 | Riemann–Lioville fractional integrals | Mathematics, general | Mathematics | Applications of Mathematics | 26B25 | Fractional integrals | ( h − m ) $(h-m)$ -convex functions | Physical Sciences | Mathematics, Applied | Science & Technology | Operators (mathematics) | Integrals | Convex analysis | Inequalities
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11. Convex functions
: constructions, characterizations and counterexamples
by Borwein, Jonathan M and Vanderwerff, Jon D
2010, Encyclopedia of mathematics and its applications, ISBN 0521850053, Volume 109, x, 521
Geometry, Non-Euclidean | Convex functions | Banach spaces
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12. Full Text Plurisubharmonic noncommutative rational functions
by Dym, Harry and Helton, J. William and Klep, Igor and McCullough, Scott and Volčič, Jurij
Journal of mathematical analysis and applications, ISSN 0022-247X, 12/2020, Volume 492, Issue 1, p. 124421
Free analysis | Plurisubharmonic function | Convex function | Realization | Noncommutative rational function | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology
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13. Full Text On fragmented convex functions
by Rondoš, Jakub and Spurný, Jiří
Journal of mathematical analysis and applications, ISSN 0022-247X, 04/2020, Volume 484, Issue 2, p. 123757
Maximum principle | Convex function | Compact convex set | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology
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14. Full Text Coefficient inequalities for q-starlike functions associated with the Janowski functions
by Srivastava, H. M and Khan, Bilal and Khan, Nazar and Ahmad, Qazi Zahoor
Hokkaido mathematical journal, ISSN 0385-4035, 06/2019, Volume 48, Issue 2, pp. 407 - 425
Physical Sciences | Mathematics | Science & Technology
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15. Full Text Generalized fractional integral inequalities for exponentially (s, m)- convex functions
by Qiang, Xiaoli and Farid, Ghulam and Pecaric, Josip and Akbar, Saira Bano
Journal of inequalities and applications, ISSN 1029-242X, 03/2020, Volume 2020, Issue 1, pp. 1 - 13
Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology | Operators (mathematics) | Upper bounds | Integrals | Convex analysis | Inequalities | Convex function | Fractional integral operators | Mittag-Leffler function | ( s , m ) $(s,m)$ -convex function | Boundedness
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16. Full Text Hermite–Hadamard type inequalities for exponentially p-convex functions and exponentially s-convex functions in the second sense with applications
by Mehreen, Naila and Anwar, Matloob
Journal of inequalities and applications, ISSN 1029-242X, 12/2019, Volume 2019, Issue 1, pp. 1 - 17
Exponentially p -convex functions | 26A51 | Hermite–Hadamard inequalities | Analysis | Exponentially convex functions | Mathematics, general | Exponentially s -convex functions in the second sense | Mathematics | Convex functions | Applications of Mathematics | 26D15 | Physical Sciences | Mathematics, Applied | Science & Technology | Convex analysis | Inequalities | Exponentially s-convex functions in the second sense | Exponentially p-convex functions
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17. Full Text A generalization of Simpson’s inequality via differentiable mapping using extended (s, m)-convex functions
by Du, Tingsong and Li, Yujiao and Yang, Zhiqiao
Applied mathematics and computation, ISSN 0096-3003, 01/2017, Volume 293, pp. 358 - 369
Simpson’s inequality | (s, m)-Convex function | Hölder’s inequality | Simpson's inequality | Hölder's inequality | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology | Equality
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18. Current topics in analytic function theory
by Owa, Shigeyoshi, 1946 and Srivastava, H. M
1992, ISBN 9810209320, xii, 456
Analytic functions
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19. Full Text Majorization theorems for strongly convex functions
by Zaheer Ullah, Syed and Adil Khan, Muhammad and Chu, Yu-Ming
Journal of inequalities and applications, ISSN 1029-242X, 12/2019, Volume 2019, Issue 1, pp. 1 - 13
39B62 | Majorization theorem | 26A51 | Analysis | Mathematics, general | Mathematics | Applications of Mathematics | Convexity | 26D15 | Strongly convex function | Physical Sciences | Mathematics, Applied | Science & Technology | Theorems | Convex analysis
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20. Full Text New Hermite–Hadamard type integral inequalities for convex functions and their applications
by Mehrez, Khaled and Agarwal, Praveen
Journal of computational and applied mathematics, ISSN 0377-0427, 04/2019, Volume 350, pp. 274 - 285
[formula omitted]-digamma function | Hermite–Hadamard inequality | Convex functions | Midpoint formula | Special means | Modified Bessel function | [Formula presented]-digamma function | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology
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