List of publications.

Vladimír Souček

A. Books.

  1. S.Fučík, J.Nečas, J.Souček, V.Souček: Spectral analysis of nonlinear operators, Lect. Notes in Math., N.346, Springer-Verlag, 1973

  2. S.Fučík, J.Nečas, V.Souček, : Einfuhrung in die Variationsrechnung, Teubner-texte zur Mathematik, Leipzig, 1977

  3. R.Delanghe, F.Sommen, V.Souček: Clifford Algebra and Spinor-valued Functions, Mathematics and Its Applications 53, Kluwer Academic Publishers, 1992, 485 str.

B. Research articles.

1. V.Souček: The minimum existence of a functional, CMUC,11,2,1970,205-225.

2. V.Souček: The nonexistence of minimal surfaces on nonconvex domains, Com.Math.Univ.Carolinae,12,4,1971,723-735.

3. J.Souček, V.Souček: Morse-Sard theorem for real-analytic functions, Com.Math.Univ.Carolinae,13,1,1972,45-51.

4. S. Fučík, J.Nečas, J.Souček, V.Souček: Strengtheninh upper bound for the number of the critical levels of nonlinear functionals, Com.Math.Univ.Carolinae, 13, 2, 1972, 297-310.

5. S. Fučík, J.Nečas, J.Souček, V.Souček: Upper bound for the number of critical levels for nonlinear operators in Banach spaces of the type of second order nonlinear
partial differential operators, Jour.Funct.Analysis,11,3,1972,314-333.

6. S. Fučík, J.Nečas, J.Souček, V.Souček: Upper bound for the numbers of eigenvalues for nonlinear operators, Ann.Sc.Norm.Sup.Pisa,27,1,1973,53-71.

7. S. Fučík, J.Nečas, J.Souček, V.Souček: New infinite dimensional version of Morse-Sard theorem, Boll.Un.Math.Ital.,6,4,1972,317-322.

8. S. Fučík, M.Kučera, J.Souček, V.Souček: Topics on nonlinear analysis, Proc. of the Summer school on nonlinear analysis, Hidensee, 197.

9. S. Fučík, J.Nečas, J.Souček, V.Souček: Note to nonlinear spectral theory: Application to the nonlinear integral equations of the Lichtenstein type, Math.Nachrichten,58,1973,257-267.

10. V.Souček: Théoreme de Morse-Sard sur un ensemble analytique, Séminaire d'etude de géometrie analytique, 1973-1974, Paris, 1-11.

11. S. Fučík, M.Kučera, J.Nečas, J.Souček, V.Souček: Morse-Sard theorem in infinite dimensional Banach spaces and investigation of the set of all critical levels, Čas.pěst.matematiky, 99,1974,217-243.

12. S. Fučík, J.Nečas, J.Souček, V.Souček: Krasnoselskii's main bifurcation theorem, Arch.Rat.Mech. and Anal.,54,1974,328-339.

13. J.Souček, V.Souček: On the spectrum of a nonlinear operator, Czech.Math.Jour.,24,1974,614-663.

14. J.Souček, V.Souček: Time-space duality and the Salam-Weinberg model, Proc. 8th Winter School on Abstract Anal., Špindl. mlyn 1980,161-167.

15. J.Souček, V.Souček: Towards to subquantum theory, Proc 8th Winter School on Abstract Anal., špindl. mlyn 1980, 168-172.

16. V.Souček: Analysis in complex quaternions and its connections with math. physics, Proc.9th Winter School on Abstract Analysis, 1981,168-172.

17. V.Janiš, J.Souček, V.Souček: Feynman path integral as spectral decomposition, Proc.9th Winter School on Abstract Analysis, Srni 1981, 158-161.

18. V.Janiš, J.Souček, V.Souček: Manifestly covariant quantization technique equivalent to quantum field theory, Proc.9th Winter School on Abstract Anal., Srni 1981, 162-167.

19. J.Souček, V.Souček: The time-space structure of the Salam-Weinberg model, Quantum chromodynamics, Proc. Hadron structure 80, Smolenice 1980, Phys. and Applic., vol.7,Bratislava 1982,261-266.

20. V.Souček: Complex quaternions, their connection to twistor theory, Czech.J.Phys. B32,1982,688-691. pdf

21. V.Souček: The conformal group action on P1(CH), Twistor Newsletters, Oxford,12,1982,25-29.

22. V.Souček: Boundary-value type and initial-value type integral formulas for massless fields, Twistor Newsletters, Oxford,14,1982,17-19. pdf

23. V.Souček: Complex-quaternionic analysis applied to spin-1/2 massless fields, Complex Variables,1,1983,327-346. pdf

24. V.Souček: Holomorphicity in quaternionic analysis, in Seminario di variabili complesse, Bologna Istituto di Geometria, Univ. di Bologna, 1982, 147-153. pdf

25. V.Souček: Complex quaternionic analysis, connection to mathematical physics, in Seminario di variabili complesse, Bologna Istituto di Geometria, Univ. di Bologna, 1982, 154-161. pdf

26. V.Souček: Cauchy integral formula, in Seminario di variabili complesse, Bologna Istituto di Geometria, Univ. di Bologna, 1982, 162-171. pdf

27. V.Janiš, J.Souček, V.Souček: Operator formalism equivalent to the Feynman quantization technique, Jour.Math.Physics,24,4,1983,834-838.

28. V.Bartík, A.V.Ferreira, M.Markl, V.Souček: Index and Cauchy integral formula in complex quaternionic analysis, Simon Stevin,59,3,1985,321-330.

29. V.Souček: H-valued differential forms on H, Proc. of the 11th Winter School on Abstract Analysis 1983, Suppl. ai Rendiconti del Circolo matematico di Palermo, ser.II,3,1984,293-300. pdf

30. J.Bureš, V.Souček: Generalized hypercomplex analysis and its integral formulas, Complex Variables: Theory and Application,1985,5,53-70. pdf

31. J.Bureš, V.Souček: On generalized Cauchy-Riemann equations on manifolds, Proc. of the 12th Winter School on Abstract Analysis 1984, Suppl ai Rendiconti del Circolo matematico di Palermo, ser.II,6,1984,31-42. pdf

32. J.Bureš, V.Souček: Integral formulae for spinor fields, Proc. of the 13th Winter School on Abstract Analysis 1985, Suppl. ai Rendiconti del Circolo matematico di Palermo, ser.II,9,1985,37-42. pdf

33. J.Bureš, V.Souček: Regular spinor valued mappings, Seminarii di Geometria, Bologna 1984, ed. S.Coen, Bologna 1986, 7-22. pdf

34. M.Dodson, V.Souček: Leray residue applied to solutions of the Laplace and wave equations, Seminarii di Geometria,Bologna 1984, ed. S.Coen, Bologna 1986, 93-107. pdf

35. F.Sommen, V.Souček: Hypercomplex differential forms applied to the de Rham and the Dolbeault complex, Seminarii di Geometria, Bologna 1984, ed. S.Coen, Bologna 1986, 177-192. pdf

36. V.Souček: Generalized Cauchy-Riemann equations on manifolds, Proc. of the Workshop Clifford algebra and their applications in mathematical physics, eds. J.Chisholm, A.Common, D.Riedel Publ. Comp., 1986, 219-227. pdf

37. M.Dodson, A.Silva, V.Souček: A note on Whittaker's cardinal series in harmonic analysis, Proc.Edinb.Math.Soc.,1986,29,349-357. pdf

38. J.Bureš, V.Souček: The Penrose transform and Clifford analysis, Proc. Winter School "Geometry and Physics", Srni 1990, Suppl. ai Rend. del Circolo Matematico di Palermo, ser.II, 26, 1991, 97-104.

39. R. Delanghe, V. Souček: On the structure of spinor-valued differential forms, Complex Variables, 18, 1992, 223-236.

40. R.Delanghe, F.Sommen, V.Souček: Explicit relization of spinor spaces and its application to Clifford analysis, Applicable Analysis 45, 1992, 95-116.

41. R.Delanghe, F.Sommen, V.Souček: Residues in Clifford analysis, in H.Begehr, A.Jeffrey (Eds.): Partial differential equations with complex analysis, Pitman Research Notes in Math. 262, 1992, 61-92. pdf

42. F.Sommen, V.Souček: Monogenic differential forms, Complex Variables, Theory and Appl., 19, 1992, 81-90. pdf

43. J.Bureš, V.Souček: The Penrose transform for Dirac equation, in Proc. of the Winter School "Geometry and Physics", Srní, 1991, Suppl. ai Rend.Circ.Mat.Palermo, II, 30, 1993, 183-193.

44. V.Souček: Monogenic forms on manifolds, in Z.Oziewicz et al. (Eds.): Spinors, Twistors, Clifford Algebras and Quantum Deformations, Klu\-wer, 1993, 159-166.

45. V.Souček: Clifford analysis for higher spins, in F.Brackx, R.Delanghe, H.Serras: Clifford Algebras and their Applications in Mathematical Physics, Proc. of the Third Conference held at Deinze, Belgium 1993, 223-232. pdf

46. J.Bureš, V.Souček: The Penrose transform on isotropic Grassmannians, in S.Gindikin, P.Michor (Eds.): 75 years of Radon transform, Int. Press, 1994, 81-104.

47. V.Souček: Residues for monogenic forms on Riemannian manifolds, in Proc. of the Winter School "Geometry and Physics", Srní, 1993, Suppl. ai Rend.Circ.Mat.Palermo, II, 37, 1994, 233-242.

48. C.Klimčík, A.Pompoš, V.Souček: Grading of spinor bundles and gravitating matter in non-commutative geometry, Lett. Math. Phys., 30, 1994, 259-266.

49. J.Bureš, V.Souček: The inverse Penrose transform for the Dirac and complex Laplace equations, F.Noruget et al. (Eds.): Géométrie complexe, Proc. of the Conference on Complex Geometry, Paris, 1992 Herman, 1996, 3-22. pdf

50. V.Souček: Higher spin and conformal invariants in Clifford analysis, in Proc. of Symposium "Analytical and numerical methods in Clifford analysis, Seiffen, 1996, 175-186.

51. A.Čap, J.Slovák, V.Souček: Invariant operators on manifolds with AHS structures, I. Invariant differentiation, Acta Mat.Univ.Comenianae, 66, 1997, 33-69.

52. A.Čap, J.Slovák, V.Souček: Invariant operators on manifolds with AHS structures, II., Vienna, 1994, Acta Mat.Univ.Comenianae, 66, 1997, 203-220.

53. V.Souček: Monogenic forms and the BGG resolution,, in: Dirac operators in Analysis, Addison Wesley Longman, Edinburgh, 1998, 152-169.

54. J.Bureš, V.Souček: Eigenvalues of conformally invariant operators on spheres, in Proc. of the Winter School "Geometry and Physics", Srní, 1998, Suppl. ai Rend.Circ.Mat.Palermo, II, 1999, 109-122.

55. J.Bureš, S.Ofman, V.Souček: Integral transforms for divisors of P_n(C) and solutions of partial differential systems, Czech. Math. Jour. 50, 125, 2000, 763-790.

56. V.Souček: Clifford analysis as a study of invariant operators, in Kluwer Academic Publisher, Dordrecht, 2001, 323-339.

57. V. Souček: Invariant operators and Clifford analysis, Adv.Appl.Cliff.Algebras, 11(S1), 2001, 37-52.

58. J. Bureš, F. Sommen, P. Van Lancker, V. Souček: Rarita-Schwinger type operators in Cliffor analysis, Jour. Funct. Analysis, 185, 2001, 425-455.

59. J.Slovák, V.Souček: Invariant operators of the first order on manifolds with a given parabolic structure, in Société Mathématique de France, Paris, 2001, 251-276.

60. A.Čap, J.Slovák, V.Souček: Bernstein-Gelfand-Gelfand sequences, Ann.Math., 154, 2001, 97-113

61. J. Bureš, F. Sommen, P. Van Lancker, V. Souček: Symmetric analogues of Rarita-Schwinger equations, Ann. Global Anal.and Geometry, 21, 2002, 215-240.

62. L. Krump, V.Souček: Hasse diagrams for parabolic geometries, in Proc. of the 22nd Winter School „Geometry and Physics“, Srni, 2002, Suppl. Ai Rend. Circ. Mat. Palermo, II, 71, 2003, 133-141.

63. D. Calderbank, T. Diemmer, V. Souček: Ricci-corrected derivatives and invariant differential operators, Diff. Geom. Appl., 23, 2, 2005, 149-175.

64. J. Bureš, V. Souček: Complexes of invariant differential operators in several quaternionic variables, Compl. Var. Elliptic Equat., 51, 5-6, 2006. 463-487. 

65. F. Colombo, V. Souček, D. Struppa: Invariant resolutions for several Fueter operators, Jour. Geom. Phys., 56, 7, 2006, 1538-1543. 

66. J. Bureš, F. Sommen, V. Souček, P. Van Lancker: Separation of variables in Clifford analysis and its application to Rarita-Schwinger field, In: T. Simos et al. (Eds.): Proc. ICNAAM 2006, Hersonnisos, Creete, Greece, AIP Conf. Proc. 2006, 630-633. 

67. L. Krump, V. Souček:  Singular BGG sequences for the even orthogonal case, Archivum Mathematicum, 42, 5, 2006, 267-278.  

68. V. Souček: Analogues of the Dolbeault complex and the separation of variables,
in M. Eastwood, V. Miller, Symmetries and overdetermined systems of partial differential equations  The IMA volumes in math. and its appl., Springer, New York, 2007, 537-550. 

69. L. Krump, V. Souček:  The generalized Dolbeault complex in two Clifford variables, Adv. Appl. Cliff. Algebras, 17, 3, 2007, 537-550. 

70. A. Čap, V. Souček: Curved Casimir operators and the BGG machinery, SIGMA 3, 109, 2007, 24 pages.


71. F. Brackx, J. Bureš, H. De Schepper,, D. Eelbode, F. Sommen, V. Souček: Fundaments of Hermitean Clifford analysis, part I: Complex structure, Complex Analysis and Operator Theory, 1, 3, 2007, 341-365. 

 

72. F. Brackx, J. Bureš, H. De Schepper,, D. Eelbode, F. Sommen, V. Souček: Fundaments of Hermitean Clifford analysis, part II: splitting of h-monogenic equations, Compl. Variables

And Elliptic Equations, 52,10-11, 2007, 1063-1079. 

 

73. A. Damiano, V. Souček: Dirac operator in several variables and combinatorial identities, in T. Simos et al. (Eds.): Proceedings of  ICNAAM 2007, AIP Conference Proceedings, New York, 2007, 734-737. 

74. R. Gover, P. Somberg, V. Souček: Yang-Mills detour complexes and conformal geometry, Communications in Mathematical Physics, Springer Berlin/Heidelberg, 278,  2 (2008) 307-327. 

75. M. Eastwood, P. Somberg, V. Souček: Special tensors in the deformation theory of quadratic algebras for the classical Lie algebras, Jour. Geom. Physics, Elsevier,   57 (2007) 2539–2546. 

76. F. Brackx, H. De Schepper, D. Eelbode, V. Souček: Explicit forms for monogenic projections, in T. Simos et al. (Eds.): Proceedings   ICNAAM 2008, Psalidi, Kos, Greece, AIP Conference Proceedings 1048, New York, 2008. 

77. F. Brackx, H. De Schepper, D. Eelbode, V. Souček: Differential forms in Hermitean Clifford analysis , in T. Simos et al. (Eds.): Proceedings   ICNAAM 2008, Psalidi, Kos, Greece, AIP Conference Proceedings 1048, New York, 2008. 

78. B. Oersted, P.Somberg, V. Souček: The Howe duality for the Dunkl version of the Dirac operator, Advances in Applied Clifford Algebras, Volume 19, Number 2, 2009, p. 403-415. 

79. F. Brackx, J. Bureš, H. De Schepper, D. Eelbode, F. Sommen, V. Souček: From orthogonal to Hermitean Clifford analysis, in J. Birman, S. Catto, B. Nicolescu (Eds.): Proc. of the 26th International Symposium "Group Theoretical Methods in Physics", New York, USA, 2009, 113-117. 


80. R. Delanghe, R. Lávička and V. Souček:  The Howe duality for Hodge systems,  in: Proceedings of 18th International Conference on the Application of Computer Science and Mathematics in Architecture and Civil Engineering (ed. K. Gürlebeck and C. Könke), Bauhaus-Universität Weimar, Weimar, 2009. pdf

81. . V. Souček, Symmetries of PDE's in Clifford analysis and their applications , in T. Simos et al. (Eds.): Proceedings   ICNAAM 2009, Creete, Greece, AIP Conference Proceedings 1168, New York, 2009, pp. 18-22 .

82. . V. Souček, On massless field equation in higher dimensions , In: Proceedings of 18th International Conference on the Application of Computer Science and Mathematics in Architecture and Civil Engineering (ed. K. Gürlebeck and C. Könke), Bauhaus-Universität Weimar, Weimar, pp. 13.

83. F. Brackx, H. De Schepper, R. Lávička and V. Souček, Fischer decompositions of kernels of Hermitean Dirac operators, In: ICNAAM 2010, Rhodes, Greece, 2010 (eds. T.E. Simos et al.), AIP Conf. Proc. 1281 (2010), pp. 1484-1487.

84. F. Brackx, H. De Schepper, R. Lávička and V. Souček, Gel'fand-Tsetlin procedure for the construction of orthogonal bases in Hermitean Clifford analysis, in: ICNAAM 2010, Rhodes, Greece, 2010 (eds. T.E. Simos et al.), AIP Conf. Proc. 1281 (2010), pp. 1508-1511.

85. F. Brackx, H. De Schepper, R. Lávička and V. Souček, Orthogonal basis of Hermitean monogenic polynomials: an explicit construction in complex dimension 2, in: ICNAAM 2010, Rhodes, Greece, 2010 (eds. T.E. Simos et al.), AIP Conf. Proc. 1281 (2010), pp. 1451-1454.

86. A. Cap, R. Gover, V. Souček: Conformally invariant operators via curved Casimirs: examples, Pure Appl. Math. Q., 6, 3 (2010)  693-714. pdf

87. D. Eelbode, V. Souček: Conformally invariant powers of the Dirac operator in Clifford analysis, Math. Methods Appl. Sciences, 33, 2010,   1558-1570. pdf

88. . F. Brackx, H. De Schepper, D. Eelbode, V. Souček: The Howe dual pair in Hermitean Clifford analysis , Revista Matem. Iberoamericana, 26 (2), 2010,  449-479. pdf

89. F. Brackx, H. De Schepper, V. Souček: Fischer decomposition in Euclidean and Hermitean Clifford analysis , Arch. Mathematicum, 46(5), 2010,   301-321. pdf

90. R. Delanghe, R. Lávička and V. Souček: On polynomial solutions of generalized Moisil-Théodoresco systems and Hodge systems, Adv. appl. Clifford alg. 21 (2011), 521–530. pdf

91. F. Brackx, H. De Schepper, R. Lávička and V. Souček, The Cauchy-Kovalevskaya Extension Theorem in Hermitean Clifford Analysis, J. Math. Anal. Appl. 381 (2011), 649–660. pdf

92. Lávička, V. Souček and P. Van Lancker, Orthogonal basis for spherical monogenics by step two branching, Ann. Glob. Anal. Geom. 41 (2012) (2),  161-186. pdf

93. F. Brackx, H. De Schepper, R. Lávička and V. Souček, Gelfand-Tsetlin Bases of Orthogonal Polynomials in Hermitean Clifford Analysis, Math. Methods Appl. Sci. 34 (2011), 2167-2180. pdf

94. F. Brackx, H. De Schepper, R. Lávička, V. Souček: Conjugate harmonic pairs in Hermitean Clifford analysis, in: Proc. of ICCA9, K. Gürlebeck (ed.) Weimar, Germany, 15–20 July 2011.

95. F. Brackx, H. De Schepper, L. Krump, V. Souček: Explicit Penrose Transform for Massless Field Equations of General Spin in Dimension Four , in: Int. Conf. Num. Anal. Appl. Math., ICNAAM 2011, 287-290 .

96. S. Bock, K. Gürlebeck, R. Lávička and V. Souček, The Gelfand-Tsetlin bases for spherical monogenics in dimension 3, Rev. Mat. Iberoamericana, 28, 4, 2012, 1165-1192 pdf

97. R. Delanghe, R. Lávička and V. Souček, The Fischer decomposition for Hodge-de Rham systems in Euclidean spaces, Math. Meth. Appl. Sci., 35 (2012), 10–16. pdf

98. R. Delanghe, R. Lávička, V. Souček, The Gelfand-Tsetlin bases for Hodge-de Rham systems in Euclidean spaces, Math. Meth. Appl. Sci. (2012) DOI: 10.1002/mma.1563. pdf

99. M. Hammerl, P. Somberg, V. Souček, J.Šilhan: Invariant prolongation of overdetermined PDEs in projective, conformal, and Grassmannian geometry,
Ann. Global Anal.Geom,  2012, DOI 10.1007/s10455-011-9306-9. pdf

100. H. De Bie, B. Ørsted, P. Somberg and V. Souček. Dunkl operators and family of realizations of osp(1|2), Trans. Amer. Math. Soc. 364 (2012) 3875-3902. pdf

101. A. Čap, V. Souček: Subcomplexes in curved BGG sequences,  Math. Annalen,  354, 1 (2012), 111-136.


102. F. Brackx, R. Delanghe, H. De Schepper, V. Souček: A Goursat Decomposition for Polyharmonic Functions in Euclidean Space,   Adv. Appl. Clifford Algebras,   2012, 22(3), 563-575.

103. M. Hammerl, P. Somberg, V. Souček, J.Šilhan: On a new normalization for traktor covariant derivatives,   Journal of EMS,   2012 (14), 1859-1883

104. D. Eelbode, P. Van Lancker, V. Souček: Fueter theorem by representation theory,   in: Int. Conf. Num. Anal. Appl. Math., ICNAAM 2012, 340-343.  

105. F. Brackx, H. De Schepper, L. Krump, V. Souček: Selfdual 2-forms in dimension 4 and their Fischer decomposition ,   in: Int. Conf. Num. Anal. Appl. Math., ICNAAM 2012, 296-299 .  

106. F. Brackx, H. De Schepper, R. Lávička, V. Souček: On Primitives and Conjugate Harmonic Pairs in Hermitian Clifford Analysis ,   Compl. Anal. Oper. Theory, 7,   2013, 1583-1607

107. H. De Bie, P. Somberg, V. Souček: The Howe duality and polynomial solutions for the symplectic Dirac operator,   Jour. Geom. Physics,   75, 2014, 1859-1883

108. H. De Bie, B. Oersted, P. Somberg, V. Souček: Joseph-like ideals and harmonic analysis for osp(m|2n),   Inter. Math. Res. Notices,   15, 2013, 4291-4340

109. K. Coulembier, P. Somberg, V. Souček: The Clifford Deformation of the Hermite Semigroup,   Symmetry, Integrability and Geometry - Methods and Applications,   9, 2013, 1-22.

110. F. Brackx, H. De Schepper, D. Eelbode, R. Lávička, V. Souček: Fischer decomposition in symplectic harmonic analysis,   Adv. Appl. Clifford Algebras, 24(4), 955-980   2014, 24, 955-980.

111. F. Brackx, H. De Schepper, D. Eelbode, R. Lávička, V. Souček: Fundaments of Quaternionic Clifford Analysis I: Quaternionic Structure   Adv. Appl. Clifford Algebras,   2014, 24, 955-980.

112. A. Damiano, I. Sabadini, V. Souček: Different approaches to the complex of three Dirac operators,   Ann. Global Anal. Geom.,   2014, 46, 313-334.

113. D. Eelbode, P. Van Lancker, V. Souček: Gegenbauer polynomials and the Fueter theorem,   Compl. Var. Ell. Equations,   2014, 59(6), 826-840.

114. B. Oersted, T. Kobayashi, P. Somberg, V. Souček: Branching laws for Verma modules and applications in parabolic geometry. I,   Adv. Math.,   2015, 285, 1-57.

115. F. Brackx, H. De Schepper, R. Lávička, V. Souček: Embedding Factors for Branching in Hermitian Clifford Analysis,   Compl. Anal. Oper. Theory,   2015, 9, 355-378.

116. F. Colombo, R. Lávička, I. Sabadini, V. Souček: The Radon transform between monogenic and generalized slice monogenic functions,   Math. Meth. Appl. Sciences,   2015, 39, 412-424.

117. F. Colombo, R. Lávička, I. Sabadini, V. Souček: Monogenic plane waves and the W -functional calculus,   Math. Meth. Appl. Sciences,   2015, 39, 412-424.

118. F. Brackx, H. De Schepper, D. Eelbode, R. Lávička, V. Souček: osp(4|2)-monogenicity in Clifford analysis,   Proc. 15th Int. Conf. on Comp. Math. Methods in Science and Engineering, CMMSE,   2015, 240-243.

119. F. Brackx, H. De Schepper, D. Eelbode, R. Lávička, V. Souček: Fischer decomposition for osp(4|2)-monogenics in quaternionic Clifford analysis,   Math. Meth. Appl. Sciences,   2016, 39, 4874-4891.

120. A. Cap, V. Souček: Relative BGG sequences: I. Algebra,   Journal of Algebra,   2016, 463, 188-210.

121. R. Howe, R. Lávička, Soo Teck Lee, V. Souček: A reciprocity law and the skew Pieri rule for the symplectic group,   Jour. Math. Physics,   2017, 58(3), 031702.

122. F. Brackx, H. De Schepper, D. Eelbode, R. Lávička, V. Souček: Fundaments of quaternionic Clifford analysis, II: splitting of equations,   Compl. Var. Ell. Equations,   2017, 62(5), 616-641.

123. F. Brackx, H. De Schepper, D. Eelbode, R. Lávička, V. Souček: Fischer decomposition for the symplectic group,   Jour. Math. Anal. Appl.,   2018, 458(1), 831-848.

124. A. P. Pandžič, V. Souček: BGG complexes in singular infinitesimal character for type A,   Jour. Math. Phys.,   2017, 58(11), 111512.

125. A. Cap, V. Souček: Relative BGG sequences; II. BGG machinery and invariant operators,   Adv. Math.,   2017, 320, 1009-1062.

126. F. Brackx, H. De Schepper, L. Krump, V. Souček: Fischer Decomposition for Massless Fields of Spin 1 in Dimension 4,   Compl. Anal. Oper. Theory,   2018, 12(2), 439-456.

127. F. Brackx, H. De Schepper, R. Lávička, V. Souček: Cauchy's Formula in Clifford Analysis: An Overview ,   Chapter in: S. Bernstein (Ed.): Topics in Clifford Analysis, Birkhäuser,   2019, 3 - 23.

128. F. Brackx, H. De Schepper, R. Lávička, V. Souček: The Cauchy Integral Formula in Hermitian, Quaternionic and osp(4|2) Clifford Analysis,   Comp. Meth. Funct. Theory,   2020, 20(3-4), 431-464.

129. R. Lávička, V. Souček, W. Wang: General massless field equations for higher spin in dimension 4,   Math. Meth. Appl. Sciences, doi.org/10.1002/mma.7598   2021, 1-13.

130. D. Calderbank, J. Slovák, V. Souček: Subriemannian Metrics and the Metrizability of Parabolic Geometries,   Jour. Geom. Analysis,   2021, 31(2), 1671-1702.

131. R. Lávička, V. Souček, W. Wang: Fischer Decomposition of Massless Fields for Spin 3/2 in Dimension 4,   Adv. Appl. Cliff. Algebras,   2022, 32(1), 6.

132. P. Pandžič, A. Prlič, V. Souček, V. Tuček: Dirac inequality for highest weight Harish-Chandra modules, I   Math. Inequal. Appl.,   2023 26(1), 233-265.

132. P. Pandžič, A. Prlič, V. Souček, V. Tuček: Dirac inequality for highest weight Harish-Chandra modules, II   Math. Inequal. Appl.,   2023, 26(3), 729-760.