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Glavosits, T.; Száz, Á.: The generalized infimal convolution can be used to naturally prove some dominated monotone additive extension theorems, Ann. Math. Sil., Vol. 25, 67-100, 2011 | Glavosits, T.; Száz, Á.: Divisible and cancellable subsets of groupoids, Ann. Math. Inform., Vol. 43, 53-77, 2014 | Glavosits, T.; Száz, Á.: Constructions and extensions of free and controlled additive relations, Handbook of Functional Equations, vol. 95 of Springer Optimization and Its Applications, 161-208, 2014 | Száz, Á.: An extension of an additive selection theorem of Z. Gajda and R. Ger, Sci. Ser. A. Math. Sci. (N.S.), Vol. 24, 33-54, 2013 | Száz, Á.: A particular Galois connection between relations and set functions, Acta Univ. Sapientiae Math., Vol. 6, 73-91, 2014 | Száz, Á.: A relational reformulation of the Phelps-Cardwell lemma, Malaya J. Math., Vol. 2, 254-264, 2014 | Száz, Á.: Generalizations of Galois and Pataki connections to relator spaces, J. Int. Math. Virt. Inst. 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Phys., 53(10):3273–3278, 2014 | Molnár, L.; Szokol, P.: Kolmogorov-Smirnov isometries of the space of generalized distribution functions, Math. Slovaca, 64(2):433–444, 2014 | Molnár, L.; Szokol, P.: Transformations on positive definite matrices preserving generalized distance measures, Linear Algebra Appl., 466:141–159, 2015 | Nagy, G.: Preservers for the p-norm of linear combinations of positive operators, Abstr. Appl. Anal., pages Art. ID 434121, 9, 2014 | Páles, Zs.: On Wright- but not Jensen-convex functions of higher order, Ann. Univ. Sci. Budapest. Sect. Comput., 41:227–234, 2013 | Páles, Zs.; Székelyhidi, L.: Laudation to Zoltán Daróczy, Ann. Univ. Sci. Budapest. Sect. Comput., 40:9–20, 2013 | Száz, Á.: An easy to remember, economic approach to the Riccati differential equation, Math. Student, 82(1-4):165–176, 2013 | Száz, Á.: An instructive treatment and some natural extensions of a set-valued function of Páles, Math. Pannon., 24(1):77–108, 2013 | Száz, Á.: Inclusions for compositions and box products of relations, J. Int. Math. Virtual Inst., 3:97–125, 2013 | Székelyhidi, L.: A characterization of exponential polynomials, Publ. Math. Debrecen, 83(4):757–771, 2013 | Székelyhidi, L.: The Levi-Civita equation, vector modules and spectral synthesis, Recent developments in functional equations and inequalities, volume 99 of Banach Center Publ., page 193–206. Polish Acad. Sci. Inst. Math., Warsaw, 2013 | Székelyhidi, L.: Annihilator methods in discrete spectral synthesis, Acta Math. Hungar., 143(2):351–366, 2014 | Székelyhidi, L.: Characterization of exponential polynomials on commutative hypergroups, Ann. Funct. Anal., 5(2):53–60, 2014 | Székelyhidi, L.: Harmonic and spectral analysis, World Scientific Publishing Co. Pte. Ltd., Hackensack, NJ, 2014 | Székelyhidi, L.: On Fréchet’s functional equation, Monatsh. Math., 175(4):639–643, 2014 | Székelyhidi, L.; Vajday, L.: On conditional functional equations with applications on hypergroups, Ann. Univ. Sci. Budapest. Sect. Comput., 41:323–332, 2013 | L. Székelyhidi: Spectral synthesis problems on hypergroups, Ann. Univ. Sci. Budapest. Sect. Comput. Vol. 39, 439–447., 2013 | A. Fošner, R. Ger, A. Gilányi, M. S. Moslehian: On linear functional equations and completeness of normed spaces, Banach J. Math. Anal. Vol. 7 (1), 196–200, 2013 | Páles, Zs.; Zeidan, V.: V-Jacobian and V-co-Jacobian for Lipschitzian maps, Discrete Contin. Dyn. Syst. Vol. 9 (2), 623–646, 2011 | Baják, Sz.; Páles, Zs.: Computer aided solution of the invariance equation for two-variable Stolarsky means, Appl. Math. Comput. Vol. 216, 3219–3227, 2010 | Bessenyei, M.: Functional equations and finite groups of substitutions, Amer. Math. Monthly, Vol. 117 (10), 921–927, 2010 | Boros, Z.; Gselmann, E.: Hyers–Ulam stability of derivations and linear functions, Aequationes Math., Vol 80 (1-2), 13–25, 2010 | Daróczy, Z.; Dascăl, J.: On the equality problem of conjugate means, Results Math., Vol. 58 (1-2), 69–79, 2010 | Figula, Á.; Száz, Á.: Graphical relationships between the infimum and intersection convolutions, Math. Pannon., Vol. 21(1), 23–35, 2010 | Gilányi, A.; Nagatou, K.; Volkmann, P.: Stability of a functional equation coming from the characterization of the absolute value of additive functions, Ann. Funct. Anal., Vol. 1 (2), 1-6, 2010 | Gselmann, E.: Stability of the entropy equation, Publ. Math. Debrecen, Vol. 77, 201–210, 2010 | Gselmann, E.: On the stability of the modified entropy equation, Results Math. Vol. 58, 255–268, 2010 | Gselmann, E.; Száz, A.: An instructive treatment of a generalization of Găvruţă's stability theorem, Sarajevo J. Math., Vol. 6 (18), 3–21, 2010 | Házy, A.: Bernstein – Doetsch type results for h–convex functions, Math. Inequal. Appl., Vol. 14 (3), 499–508, 2011 | Járai, A.: On the measurable solution of a functional equation, Aequationes Math., Vol. 80 (1-2), 131–139, 2010 | Losonczi, L.: Production functions having the CES property, Acta Math. Acad. Paedagog. Nyházi. (N.S.), Vol. 26 (1), 113–125, 2010 | Lovas, R. L.; Szilasi, J.: Homotheties of Finsler manifolds, SUT J. Math., Vol. 46 (1), 23–34, 2010 | Makó, J.; Páles, Zs.: Approximate convexity of Takagi type functions, J. Math. Anal. 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Vol. 31 (2), 269-277, 2011 | Makó, J.; Páles, Zs.: Strengthening of strong and approximate convexity, Acta Math. Hungar., Vol. 132 (1-2), 78-91, 2011 | Molnár, L.: Order automorphisms on positive definite operators and a few applications, Linear Algebra Appl., Vol. 434, 2158-2169, 2011 | Molnár, L.: Lévy isometries of the space of probability distribution functions, J. Math. Anal. Appl., Vol. 380, 847-852., 2011 | Molnár, L.: Kolmogorov-Smirnov isometries and affine automorphisms of spaces of distribution functions, Cent. Eur. J. Math., Vol. 9, 789-796, 2011 | Nikodem, K.; Páles, Zs.: Characterizations of inner product spaces by strongly convex functions, Banach J. Math. Anal., Vol. 5 (1), 83-87, 2011 | Páles, Zs.: On the equality of quasi-arithmetic means and Lagrangian means, J. Math. Anal. Appl., Vol. 382 (1), 86-96, 2011 | Száz, Á.: The infimal convolution can be used to derive extension theorems from the sandwich ones, Acta Sci. Math. (Szeged), Vol. 76, 489--499, 2010 | Száz, Á.: Altman type generalizations of ordering and maximality principles of Brézis, Browder and Brondsted, Adv. Stud. Contemp. Math. (Kyungshang), Vol. 20, 595--620, 2010 | Glavosits, T.; Száz, Á.: The infimal convolution can be used to easily prove the classical Hahn-Banach theorem, Rostock. Math. Kolloq., Vol. 65, 71--83, 2010 | Száz, Á.: Set theoretic operations on box and totalization relations, Int. J. Math. Sci. Appl., Vol. 1, 19--41, 2011 | Lajkó, K.; Maksa, Gy.; Páles, Zs.: Report of Meeting: Researches in Didactics of Mathematics and Computer Sciences (January 21 – 23, 2010, Debrecen, Hungary), Teaching Math. Comp. Sci. 8 (1), 177–195., 2010 | Brzdęk, J.; Chudziak, J.; Páles, Zs.: A fixed point approach to stability of functional equations, Nonlinear Anal., Vol. 74 (17), 6728–6732., 2011 | Burai, P.; Házy, A.; Juhász, T.: On approximately Breckner $s$-convex functions, Control Cybernet. Vol. 40 (1), 91–99., 2011 | Daróczy, Z.: Antal Járai turned 60, Annales Univ. Sci. Budapest, Sect. Comp., Vol. 35, 11–12., 2011 | Daróczy, Z.; Dascăl, J.: On conjugate means of n variables, Annales Univ. Sci. Budapest., Sect. Comp., Vol. 34, 87-94., 2011 | Daróczy, Z.; Dascăl, J.: A functional equation with a symmetric binary operation, Aequationes Math., Vol. 82 (3), 291–297, 2011 | Glavosits, T.; Kézi, Cs. G.: On the domain of oddness of an infimal convolution, Math. Notes, Miskolc, Vol. 12 (1), 31–40., 2011 | Gselmann, E.: Az információelmélet néhány függvényegyenletének stabilitása (Stability of Some Functional Equations Stemming from the Theory of Information), (in Hungarian), Institute of Mathematics, University of Debrecen, 2011 | Gselmann, E.: Entropy functions and functional equations, Math. Commun., Vol. 16 (2), 347–357., 2011 | Gselmann, E.; Maksa, Gy.: A characterization of the relative entropies, Annales Univ. Sci. Budapest., Sect. Comp., Vol. 35, 151-162., 2011 | Molnár, L.: Continuous maps on matrices transforming geometric mean to arithmetic mean, Annales Univ. Sci. Budapest., Sect. Comp., Vol. 35, 217-222., 2011 | Molnár, L.: Maps preserving general means of positive operators, Electron. J. Linear Algebra, Vol. 22, 864–874., 2011 | Molnár, L.; Timmermann, W.: Transformations on bounded observables preserving measure of compatibility, Int. J. Theor. Phys., Vol. 50 (12), 3857–3863., 2011 | Száz, Á.: Sets and posets with inversions, Publ. Inst. Math. (Beograd) (N. S.), Vol. 90, 111–123., 2011 | Székelyhidi, L.: Fourier transform for mean periodic functions, Annales Univ. Sci. Budapest., Sect. Comp., Vol. 35, 267–283., 2011 | Szilasi, J.; Lovas, R. L.; Kertész, D. Cs.: Several ways to a Berwald manifold – and some steps beyond, Extr. Math., Vol. 26, 89–130, 2011 | Szilasi, J.; Tóth, A.: Conformal vector fields on Finsler manifolds, Commun. Math., Vol. 19, 149–168., 2011 | Bessenyei, M.: Inequalities and Separation Theorems for Generalized Convex Functions, Institute of Mathematics, University of Debrecen, 2011 | Dascăl, J.: Mean values and functional equations, University of Luxembourg, 2012 | Bessenyei, M.; Páles, Zs.: Separation by linear interpolation families, J. Nonlinear Convex Anal., Vol. 13 (1), 49-56., 2012 | Dolinar, G.; Molnár, L.: Sequential endomorphisms of finite-dimensional Hilbert space effect algebras, J. Phys. A, Math. Theor., Vol. 45 (6), Article ID 065207, 2012 | Fechner, W.; Gselmann, E.: General and alien solutions of a functional equation and of a functional inequality, Publ. Math. Debrecen, Vol. 80 (1-2), 143–154., 2012 | Gselmann, E.: Notes on the characterization of derivations, Acta Sci. Math. (Szeged), Vol. 78 (1-2), 137–145., 2012 | Hatori, O.; Molnár, L.: Isometries of the unitary group, Proc. Amer. Math. Soc., Vol. 140, 2127–2140., 2012 | Gilányi, A.; Kézi, Cs. G.; Troczka-Pawelec, K.: On two different concepts of subquadraticity, In Inequalities and Applications 2010, Birkhäuser (C. Bandle, A. Gilányi, L. Losonczi, M. Plum, eds.), volume 161, 209–215., 2012 | Járai, A.; Mészáros, F.; Lajkó, K.: On measurable functions satisfying multiplicative type functional equations almost everywhere, In Inequalities and Applications 2010, Birkhäuser (C. Bandle, A. Gilányi, L. Losonczi, M. Plum, eds.), volume 161, 241-253., 2012 | Makó, J.; Nikodem, K.; Páles, Zs.: On strong $(\alpha,F)$-convexity, Math. Inequal. Appl., Vol. 15 (2), 289–299., 2012 | Makó, J.; Páles, Zs.: On $\varphi$-convexity, Publ. Math. Debrecen, Vol. 80 (1-2), 107–126., 2012 | Makó, J.; Páles, Zs.: Implications between approximate convexity properties and approximate Hermite–Hadamard inequalities, Cent. Eur. J. Math., Vol. 10 (3) 1017–1041., 2012 | Makó, J.; Páles, Zs.: Korovkin type theorems and approximate Hermite–Hadamard inequalities, J. Approx. 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Vol. 84 (1-2), 41–50, 2012 | Székelyhidi, L.: Spectral analysis and spectral synthesis, In Nonlinear analysis, Springer, volume 68, 707–719., 2012 | Székelyhidi, L.; Vajday, L.: Spectral analysis and moment functions, Jour. Inf. Math. Sci. Vol. 4 (2), 185–188, 2012 | Székelyhidi, L.; Vajday, L.: A moment problem on some types of hypergroups, Ann. Funct. Anal. Vol. 3 (2), 58–65, 2012 | Székelyhidi, L.; Vajday, L.: Functional equations on the SU(2)-hypergroup, Math. Pannon. Vol. 23 (2), 187–193, 2012 | Szilasi, J.; Tamássy, L.: Generalized Berwald spaces as affine deformations of Minkowski spaces, Rev. Roumaine Math. Pures Appl. Vol. 57 (2), 165–178, 2012 | Székelyhidi, L.: Functional Equations on Hypergroups, World Scientific Publishing Co. Pte. Ltd., 2013 | Száz, Á.: Lower semicontinuity properties of relations in relator spaces, Adv. Stud. Contemp. Math. (Kyungshang) Vol. 23, 107–158, 2013 | Molnár, L.; Nagy, G.; Szokol, P.: Maps on density operators preserving quantum f-divergences, Quantum Inf. Process Vol. 12, 2309–2323, 2013 | Nagy, G.: Isometries on positive operators of unit norm, Publ. Math. Debrecen Vol. 82 (1), 183–192, 2013 | Makó, J.; Páles, Zs.: On approximately convex Takagi type functions, Proc. Amer. Math. Soc. Vol. 141 (6), 2069–2080, 2013 | Makó, J.: On Approximately Convex Functions, Institute of Mathematics, University of Debrecen, 2013 | Lajkó, K.; Mészáros, F.: General solution of a functional equation arisen from characterization problems, Annales Univ. Sci. Budapest., Sect. Comp. Vol. 39, 291–302, 2013 | Gselmann, E.: Derivations and linear functions along rational functions, Monatsh. Math. Vol. 169 (3-4), 355–370, 2013 | Dolinar, G.; Molnár, L.: Automorphisms for the logarithmic product of positive semidefinite operators, Linear Multilinear Algebra Vol. 61 (2), 161–169, 2013 | Daróczy, Z.; Páles, Zs.: On an elementary inclusion problem and generalized weighted quasi-arithmetic means, Banach Center Publ. Vol. 99, 45–54, 2013 | Daróczy, Z; Maksa, Gy.: A functional equation involving comparable weighted quasi-arithmetic means, Acta Math. Hungar. Vol. 138 (1-2), 147–155, 2013 | Burai, P.: Matkowski–Sutô type equation on symmetrized weighted quasi-arithmetic means, Results Math. Vol. 63 (1-2), 397–408, 2013 | Bessenyei, M.; Szokol, P.: Separation by convex interpolation families, J. Convex Anal. Vol. 20 (4), 2013 | Bessenyei, M.; Szokol, P.: Convex separation by regular pairs, J. Geom. Vol. 104 (1), 45–56, 2013 | Bessenyei, M.; Kézi, Cs. G.: Solving functional equations via finite substitutions, Aequationes Math. Vol. 85 (3), 593–600, 2013 | Baják, Sz.; Páles, Zs.: Solving invariance equations involving homogeneous means with the help of computer, Appl. Math. Comput. Vol. 219 (11), 6297–6315, 2013 | Székelyhidi, L.: Spectral synthesis problems on hypergroups, Ann. Univ. Sci. Budapest. Sect. Comput. Vol. 39, 439–447., 2013 | Fošner, A.; Ger, R.; Gilányi, A.; Moslehian, M. S.: On linear functional equations and completeness of normed spaces, Banach J. Math. Anal. Vol. 7 (1), 196–200, 2013 | Borus, G.; Gilányi, A.: Solving systems of linear functional equations with computer, 4th IEEE International Conference on Cognitive Infocommunications (CogInfoCom), Budapest, Hungary, 559–562, 2013 | Gselmann, E.; Maksa, Gy.: Some functional equations related to the characterizations of information measures and their stability, In Springer Optimization and Its Applications, Springer Verlag, volume 96, 199–243., 2014 | Gselmann, E.: Stability and information functions. Stability of some functional equations stemming from the theory of information, Scholars' Press, 2013 | Szilasi, J.; Lovas, R. L.; Kertész, D. Cs.: Connections, Sprays and Finsler Structures, World Scientific Publishing Co. Pte. 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Comput., Vol. 40, 159–172, 2013 | Gselmann, E.: On some classes of partial difference equations, Ann. Univ. Sci. Budapest. Sect. Comput., Vol. 40, 285–294, 2013 | Járai, A.: Regularity of functional equations with few variables, Ann. Univ. Sci. Budapest. Sect. Comput., Vol. 40, 337–351, 2013 | Lajkó, K.; Mészáros, F.; Pap, Gy.: Characterization of bivariate distributions with conditionals of the same type, Ann. Univ. Sci. Budapest. Sect. Comput., Vol. 41, 73–84, 2013 | Beneduci, R.; Molnár, L.: On the standard K-loop structure of positive invertible elements in a C*-algebra, J. Math. Anal. Appl., 420(1):551–562, 2014 | Brzdęk, J.; Chmieliński, J.; Ciepliński, K.; Ger, R.; Páles, Zs.; Zdun, M. C.: Recent developments in functional equations and inequalities. 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M.; Székelyhidi, L.: Local polynomials and the Montel theorem, Aequationes Math., Vol. 89, 2015 | Makó, J.; Páles, Zs.: Approximate Hermite–Hadamard type inequalities for approximately convex functions, Math. Inequal. Appl. Vol. 16 (2), 507–526, 2013 |
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