1977
DOI: 10.1007/bf01147692
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Solution of boundary-value problems in the theory of analytic functions of several variables in Vladimirov algebras

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“…2 ~ The setting of the Riemann boundary-value problem in a class of generalized functions (see [24,25]) is reduced to the problem of factorization of distributions, which has not been solved in the general case [24, w 9]. The Riemann problem in the algebra E* is formulated as follows: given vector-valued distributions f*(x), g*(x) of E* (distributions of E)it is required to find a pair of functions f+(x • iy) E h+ C h, where …”
Section: This Counterexample Does Not Hold For the Algebra E* Since mentioning
confidence: 99%
“…2 ~ The setting of the Riemann boundary-value problem in a class of generalized functions (see [24,25]) is reduced to the problem of factorization of distributions, which has not been solved in the general case [24, w 9]. The Riemann problem in the algebra E* is formulated as follows: given vector-valued distributions f*(x), g*(x) of E* (distributions of E)it is required to find a pair of functions f+(x • iy) E h+ C h, where …”
Section: This Counterexample Does Not Hold For the Algebra E* Since mentioning
confidence: 99%