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A. Kon'kov

4 papers hereh-index 9296 citations91 works total

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  • first author4

Across the 4 of 4 papers where every author was matched, so the position is known.

fields
  • math.AP4

identity via Semantic Scholar / OpenAlex

collaborators

4 papers

math.AP2026

On a necessary condition for removing singularities of solutions of nonlinear elliptic inequalities

A. A. Kon'kov, A. E. Shishkov

We study solutions of the differential inequality $$ Δ^{m / 2} u \ge f (x) g (u) \quad \mbox{in } B_1 \setminus \{ 0 \}, $$ where m≥2 is an even integer, f and g are som…

math.AP2025

On blow-up conditions for solutions of systems of quasilinear second-order elliptic inequalities

A. A. Kon'kov, A. E. Shishkov

We study systems of the differential inequalities $$ \left\{ \begin{aligned} & - \operatorname{div} A_1 (x, \nabla u_1) \ge F_1 (x, u_2) & \mbox{in } {\mathbb R}^n, & - \operatorna…

math.AP2025

On bow-up conditions for systems of higher order differential inequalities

A. A. Kon'kov, A. E. Shishkov

We consider systems of the differential inequalities $$\left\{ \begin{aligned} & \sum_{|α| = m_1} \partial^αa_α(x, u_1) \ge f_1 (u_2) & \mbox{in } {\mathbb R}^n, & \sum_{|α| =…

math.AP2025

On the existence of global solutions of second-order quasilinear elliptic inequalities

A. A. Kon'kov, A. E. Shishkov, M. D. Surnachev

We study the existence of global positive solutions of the differential inequalities $$ - \operatorname{div} A (x, u, \nabla u) \ge f (u) \quad \mbox{in } {\mathbb R}^n, $$ where $…

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