Pages that link to "Item:Q4534469"
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The following pages link to Elements of rings with equal spectral idempotents (Q4534469):
Displaying 50 items.
- When is a 2 × 2 Matrix Ring Over a Commutative Local Ring Quasipolar? (Q3103906) (← links)
- Characterizations of clean elements by means of outer inverses in rings and applications (Q3303799) (← links)
- Moore–Penrose invertibility in involutory rings: the case <i>aa</i> <sup>†</sup>=<i>bb</i> <sup>†</sup> (Q3564207) (← links)
- GENERALIZED INVERSES OF A SUM IN RINGS (Q3580001) (← links)
- On a weighted core inverse in a ring with involution (Q4570905) (← links)
- Properties of generalized strongly Drazin invertible elements in general rings (Q4594934) (← links)
- An extension of Cline''s formula for a generalized Drazin inverse (Q4633094) (← links)
- Extensions of quasipolar rings (Q4633233) (← links)
- Some characterizations of rightc-regularity and(b;c)-inverse (Q4633398) (← links)
- The Moore--Penrose inverse of differences and products of projectors in a ring with involution (Q4633689) (← links)
- Characterizations of *-DMP matrices over rings (Q4634197) (← links)
- Weak inverses of products — Cline’s formula meets Jacobson lemma (Q4638604) (← links)
- Several characterizations for generalized inverses in a ring (Q4640105) (← links)
- Pseudo core inverses in rings with involution (Q4640117) (← links)
- Characterizations of <i>m</i>-EP elements in rings (Q4643724) (← links)
- (Q4691834) (← links)
- A Class of Quasipolar Rings (Q4908956) (← links)
- A class of Drazin inverses in rings (Q4956619) (← links)
- The generalized and pseudo <i>n</i>-strong Drazin inverses in rings (Q4965595) (← links)
- Projections generated by Moore–Penrose inverses and core inverses (Q4988214) (← links)
- Further results on common properties of the products ac and bd (Q4993015) (← links)
- On Jacobson's lemma and Cline's formula for Drazin inverses (Q4997884) (← links)
- EP elements and *-strongly regular rings (Q5012828) (← links)
- *-DMP elements in *-semigroups and *-rings (Q5032354) (← links)
- Further results of special elements in rings with involution (Q5081186) (← links)
- EP elements and the solutions of equation in rings with involution (Q5087867) (← links)
- Generalized Drazin inverses in a ring (Q5088133) (← links)
- Jacobson's lemma for the generalized \(n\)-strong Drazin inverses in rings and in operator algebras (Q5089662) (← links)
- The generalized inverses of the products of two elements in a ring (Q5099755) (← links)
- ∗-Strongly regular rings (Q5133861) (← links)
- Further Results on the Sharp Ordering in Rings (Q5150858) (← links)
- Generalized invertibility in a corner ring (Q5156281) (← links)
- New extensions of Cline’s formula for generalized inverses (Q5157366) (← links)
- Characterizations for the n-strong Drazin invertibility in a ring (Q5157747) (← links)
- SOME NEW CHARACTERIZATIONS OF PARTIAL ISOMETRIES IN RINGS WITH INVOLUTION (Q5164827) (← links)
- Additive property of Drazin invertibility of elements in a ring (Q5200326) (← links)
- Generalized Jacobson's lemma for Drazin inverses and its applications (Q5205781) (← links)
- Generalized inverses and their relations with clean decompositions (Q5230098) (← links)
- Jacobson pairs and Bott-Duffin decompositions in rings (Q5239130) (← links)
- On feckly polar rings (Q5377472) (← links)
- Generalized Hirano inverses in rings (Q5382978) (← links)
- On Weighted Reverse Order Laws for the Moore–Penrose Inverse and<i>K</i>-Inverses (Q5389025) (← links)
- PSEUDOPOLAR MATRIX RINGS OVER LOCAL RINGS (Q5414196) (← links)
- Elements of rings and Banach algebras with related spectral idempotents (Q5480465) (← links)
- Outer Generalized Inverses in Rings (Q5704501) (← links)
- Certain strongly clean matrices over local rings (Q5742804) (← links)
- On a question of Drazin (Q5856287) (← links)
- Almost polar elements in a ring (Q5864277) (← links)
- The Moore-Penrose inverse in rings with involution (Q5864382) (← links)
- On the weighted pseudo Drazin invertible elements in associative rings and Banach algebras (Q5864429) (← links)