Pages that link to "Item:Q385816"

The following pages link to Approximation of homomorphisms and derivations on non-Archimedean random Lie \(C^\ast\)-algebras via fixed point method (Q385816):

Displaying 17 items.

• Approximate homomorphisms and derivations on random Banach algebras (Q379096) (← links)
• Random homomorphisms and random derivations in random normed algebras via fixed point method (Q386793) (← links)
• Approximation of homomorphisms and derivations on non-Archimedean Lie \(C^\ast\)-algebras via fixed point method (Q444252) (← links)
• Approximation of additive functional equations in NA Lie \(C^\star\)-algebras (Q1746421) (← links)
• Ulam-Hyers-Rassias stability for nonlinear \(\Psi\)-Hilfer stochastic fractional differential equation with uncertainty (Q2116150) (← links)
• Generalized \((\alpha,\beta, \gamma)\)-derivations on Lie \(C^*\)-algebras (Q2132255) (← links)
• On the stability of cubic and quadratic mapping in random normed spaces under arbitrary \(T\)-norms (Q2249966) (← links)
• Random \(C^{*}\)-ternary algebras and application (Q2260903) (← links)
• Approximate \((\alpha ,\beta ,\gamma )\)-derivation on random Lie \(C^*\)-algebras (Q2340996) (← links)
• Approximation of the multiplicatives on random multi-normed space (Q2404492) (← links)
• Approximation of homomorphisms and derivations on Lie \(C^\ast\)-algebras via fixed point method (Q2441875) (← links)
• Distribution and survival functions with applications in intuitionistic random Lie \(C^*\)-algebras (Q2792509) (← links)
• Application of fixed point theory for approximating of a positive-additive functional equation in intuitionistic random C*-algebras (Q4631132) (← links)
• Generalized Hyers-Ulam stability for general additive functional equations on non-Archimedean random lie C*-algebras (Q5023932) (← links)
• Approximation of functional equations in intuitionistic fuzzy C ∗ -algebras (Q5052853) (← links)
• (Q5061769) (← links)
• The cubic ρ-functional equation in matrix non-Archimedean random normed spaces (Q5866197) (← links)