The Kleene-Schutzenberger Theorem for Formal Power Series in Partially Commuting Variables

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Institut für Algebra, Technische Universität Dresden, D-01062 Dresden, Germany ^{[1
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Inf Comput | / 1卷 / 47-80期

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[31] COUNTING PROBLEMS AND ALGEBRAIC FORMAL POWER-SERIES IN NONCOMMUTING VARIABLES
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[32] The Abhyankar-Jung theorem for excellent henselian subrings of formal power series
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ANNALES POLONICI MATHEMATICI, 2010, 98 (03) : 221 - 229
[33] A theorem of Artin for subrings of the ring of formal power series defined by the growth of coefficients
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[34] A REPRESENTATION THEOREM FOR ALGEBRAIC AND CONTEXT-FREE POWER SERIES IN NONCOMMUTING VARIABLES
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[35] Multidimensional regularC-fraction with independent variables corresponding to formal multiple power series
Dmytryshyn, R. I.
PROCEEDINGS OF THE ROYAL SOCIETY OF EDINBURGH SECTION A-MATHEMATICS, 2020, 150 (04) : 1853 - 1870
[36] SPHERICALLY BALANCED HILBERT SPACES OF FORMAL POWER SERIES IN SEVERAL VARIABLES. I
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Kumar, Surjit
JOURNAL OF OPERATOR THEORY, 2014, 72 (02) : 405 - 428
[37] Spherically Balanced Hilbert Spaces of Formal Power Series in Several Variables-II
Kumar, Surjit
COMPLEX ANALYSIS AND OPERATOR THEORY, 2016, 10 (03) : 505 - 526
[38] EMBEDDING THE ALGEBRA OF FORMAL POWER-SERIES IN SEVERAL-VARIABLES INTO A BANACH ALGEBRA
STROUSE, E
JOURNAL OF THE LONDON MATHEMATICAL SOCIETY-SECOND SERIES, 1988, 37 : 331 - 350
[39] THE MULTIDIMENSIONAL g-FRACTION WITH NONEQUIVALENT VARIABLES CORRESPONDING TO THE FORMAL MULTIPLE POWER SERIES
Dmytryshyn, R., I
CARPATHIAN MATHEMATICAL PUBLICATIONS, 2009, 1 (02) : 145 - 151
[40] Spherically Balanced Hilbert Spaces of Formal Power Series in Several Variables-II
Surjit Kumar
Complex Analysis and Operator Theory, 2016, 10 : 505 - 526

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