Pages that link to "Item:Q1390820"
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The following pages link to Functional equations on abelian groups with involution. II (Q1390820):
Displaying 21 items.
- Ultrametric approximations of a Drygas functional equation (Q301850) (← links)
- On the hyperstability of \(\sigma\)-Drygas functional equation on semigroups (Q304029) (← links)
- On functional inequalities associated with Drygas functional equation (Q488492) (← links)
- On a composite functional equation on Abelian groups (Q621357) (← links)
- Some generalization of Cauchy's and the quadratic functional equations (Q662368) (← links)
- Generalized rectangular functional equations (Q1291174) (← links)
- Functional equations on abelian groups with involution (Q1364859) (← links)
- Solution of several functional equations on abelian groups with involution (Q1703414) (← links)
- On a quadratic type functional equation on locally compact abelian groups (Q1737375) (← links)
- On a functional equation of Swiatak on groups (Q1801344) (← links)
- On the hyperstability of the generalized class of Drygas functional equations on semigroups (Q2042963) (← links)
- The Kac-Bernstein functional equation on abelian groups (Q2042968) (← links)
- Characterization of groups of involutions by means of composite functional equations in two variables (Q2064767) (← links)
- A functional equation on groups with involutions (Q2182701) (← links)
- Some generalization of the quadratic and Wilson's functional equation (Q2248829) (← links)
- On Gajda's type quadratic equation on a locally compact abelian group (Q2354779) (← links)
- Group iteration for Abel's functional equation (Q2383499) (← links)
- ON THE HYPERSTABILITY OF A PEXIDERISED -QUADRATIC FUNCTIONAL EQUATION ON SEMIGROUPS (Q4642356) (← links)
- Generalized forms of Swiatak's functional equations with involution (Q4968681) (← links)
- Measure Zero Stability Problem for Drygas Functional Equation with Complex Involution (Q5120115) (← links)
- On the Stability of Drygas Functional Equation on Amenable Semigroups (Q5249872) (← links)