S. V. Gryshchuk

most citedMonogenic functions in the biharmonic boundary value problem

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math.AP2015★ 31 cited

Monogenic functions in the biharmonic boundary value problem

S. V. Gryshchuk, S. A. Plaksa

We consider a commutative algebra $B$ over the field of complex numbers with a basis ${e_{1}, e_{2}}$ satisfying the conditions $(e_{1}^{2} + e_{2}^{2})^{2} = 0$ , $e_{1}^{2} + e_{2}^{2} \neq = 0$ . Let $…