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Hypercomplex Analysis Selected Topics

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List of reprinted papers<br />

[L1] R. Lávička, A. G. O’Farrell and I. Short, Reversible maps in the group<br />

of quaternionic Möbius transformations, Math. Proc. Camb. Phil. Soc. 143<br />

(2007), 57-69.<br />

[L2] R. Lávička, A generalization of monogenic functions to fine domains, Adv.<br />

appl. Clifford alg. 18 (2008), 865-874.<br />

[L3] R. Lávička, A remark on fine differentiability, Adv. appl. Clifford alg. 17<br />

(2007), 549-554.<br />

[L4] R. Lávička, Finely continuously differentiable functions, Expo. Math. 26<br />

(2008), 353-363.<br />

[L5] S. Bock, K. Gürlebeck, R. Lávička and V. Souček, The Gelfand-Tsetlin bases<br />

for spherical monogenics in dimension 3, to appear in Rev. Mat. Iberoamericana<br />

[L6] R. Lávička, Canonical bases for sl(2,C)-modules of spherical monogenics in<br />

dimension 3, Arch. Math. (Brno) 46 (2010) (5), 339-349.<br />

[L7] R. Lávička, V. Souček and P. Van Lancker, Orthogonal basis for spherical<br />

monogenics by step two branching, Ann. Global Anal. Geom. DOI:<br />

10.1007/s10455-011-9276-y<br />

[L8] R. Lávička, The Fischer Decomposition for the H-action and Its Applications,<br />

In: <strong>Hypercomplex</strong> analysis and applications, I. Sabadini and F. Sommen<br />

(eds.), Trends in Mathematics, Springer Basel AG, 2011, pp. 139-148.<br />

[L9] R. Delanghe, R. Lávička and V. Souček, The Gelfand-Tsetlin bases for Hodgede<br />

Rham systems in Euclidean spaces, to appear in Math. Methods Appl. Sci.<br />

[L10] F. Brackx, H. De Schepper, R. Lávička and V. Souček, Gelfand-Tsetlin Bases<br />

of Orthogonal Polynomials in Hermitean Clifford <strong>Analysis</strong>, to appear in Math.<br />

Methods Appl. Sci.<br />

47

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