Pages that link to "Item:Q3141832"
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The following pages link to On some generalized invariant means and their application to the stability of the Hyers-Ulam type (Q3141832):
Displaying 21 items.
- Vector-valued invariant means revisited once again (Q323868) (← links)
- Variations on the Drygas equation and its stability (Q608388) (← links)
- Lipschitz stability of the Cauchy and Jensen equations (Q1377209) (← links)
- Variants on the Berz sublinearity theorem (Q1736308) (← links)
- Stability of the quadratic functional equation in Lipschitz spaces (Q1827071) (← links)
- Vector-valued invariant means revisited (Q1856929) (← links)
- Hyers-Ulam stability of functional equations in several variables (Q1897773) (← links)
- Banach limits: some new thoughts and perspectives (Q2047315) (← links)
- Approximate solution of a generalized multi-quadratic type functional equation in Lipschitz spaces (Q2102125) (← links)
- Stability of generalized multi-quadratic mappings in Lipschitz spaces (Q2275301) (← links)
- On approximate solution of Drygas functional equation according to the Lipschitz criteria (Q2305126) (← links)
- Recent developments of the conditional stability of the homomorphism equation (Q2341470) (← links)
- Asymptotic stability of the Cauchy and Jensen functional equations (Q2400101) (← links)
- Quartic functional equations in Lipschitz spaces (Q2515993) (← links)
- Fréchet's equation and Hyers theorem on noncommutative semigroups (Q3803586) (← links)
- On separation theorems for subadditive and superadditive functionals (Q3984238) (← links)
- On approximation of approximately generalized quadratic functional equation via Lipschitz criteria (Q4967283) (← links)
- A new type of approximation for cubic functional equations in Lipschitz spaces (Q5095375) (← links)
- Lipschitz stability of the <i>k</i>-quadratic functional equation (Q5236127) (← links)
- Hyers-Ulam stability of the generalized quadratic functional equation in amenable semigroup (Q5433904) (← links)
- Vector-valued invariant means (Q6185255) (← links)
