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31A10 Integral representations, integral operators, integral equations methods (12 articles)

• Kuznetsov, Nikolay: On mean value properties involving a logarithm-type weight. (English). Mathematica Bohemica, vol. 149 (2024), issue 3, pp. 419-425
• Symeonidis, Eleutherius: Harmonic deformability of planar curves. (English). Commentationes Mathematicae Universitatis Carolinae, vol. 62 (2021), issue 2, pp. 159-167
• Shamoyan, Romi; Maksakov, Seraphim: Area Nevanlinna type classes of analytic functions in the unit disk and related spaces. (English). Communications in Mathematics, vol. 26 (2018), issue 1, pp. 47-76
• Abkar, Ali: On the integral representation of superbiharmonic functions. (English). Czechoslovak Mathematical Journal, vol. 57 (2007), issue 3, pp. 877-883
• Vodák, Rostislav: The problem $\nabla\cdot\bold v=f$ and singular integrals on Orlicz spaces. (English). Acta Universitatis Palackianae Olomucensis. Facultas Rerum Naturalium. Mathematica, vol. 41 (2002), issue 1, pp. 161-173
• Doležel, Ivo; Šolín, Pavel; Ulrych, Bohuš: Fieldless methods for the simulation of stationary and nonstationary induction heating. (English). In: Kuben, J. and Vosmanský, J. (eds.): Equadiff 10, Czechoslovak International Conference on Differential Equations and Their Applications, Prague, August 27-31, 2001. [Part 2] Papers. Masaryk University, Brno, 2002. pp. 143-157
• Král, Josef; Medková, Dagmar: Essential norms of a potential theoretic boundary integral operator in $L\sp 1$. (English). Mathematica Bohemica, vol. 123 (1998), issue 4, pp. 419-436
• Dont, Miroslav: Fourier problem with bounded Baire data. (English). Mathematica Bohemica, vol. 122 (1997), issue 4, pp. 405-441
• Srivastava, G. S.: The minimum modulus of a subharmonic function. (English). Archivum Mathematicum, vol. 20 (1984), issue 2, pp. 49-58
• Dont, Miroslav: On a heat potential (Preliminary communication). (English). Commentationes Mathematicae Universitatis Carolinae, vol. 14 (1973), issue 3, pp. 559-564
• Kössler, Miloš O zonální funkci harmonické (Czech) [On a zonal harmonic function]. Čas. pro. pěst. mat. a fys. 42 (1913), pp. 337–343
• Kössler, Miloš: O zonální funkci harmonické. (Czech) [On a zonal harmonic function]. Časopis pro pěstování mathematiky a fysiky, vol. 42 (1913), issue 3, pp. 337-343