Pages that link to "Item:Q1924599"
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The following pages link to On radicals of rings which are sums of two subrings (Q1924599):
Displaying 19 items.
- A note on the nilradical N of a ring R and a subdirect sum representation of the ring R/N (Q790919) (← links)
- Another generalization of a theorem of A. Kertész (Q1076774) (← links)
- On rings which are sums of two subrings (Q1103030) (← links)
- Decomposition of a compact ring into the sum of the radical and an inertial subring (Q1118678) (← links)
- Rings which are sums of two subrings (Q1295645) (← links)
- A ring which is a sum of two PI subrings is always a PI ring (Q1678654) (← links)
- On the structure of rings which are sums of two subrings. (Q1764455) (← links)
- Note on rings which are sums of a subring and an additive subgroup (Q2043862) (← links)
- On the representation of fields as finite sums of proper subfields (Q2175141) (← links)
- RINGS WHICH ARE SUMS OF TWO SUBRINGS SATISFYING POLYNOMIAL IDENTITIES (Q2755369) (← links)
- Note on algebras which are sums of two PI subalgebras (Q2949762) (← links)
- A primitive ring which is a sum of two Wedderburn radical subrings (Q4339204) (← links)
- Rings that are sums of two locally nilpotent subrings, II (Q4384691) (← links)
- (Q4441983) (← links)
- (Q4526396) (← links)
- On rings which are sums of subrings and additive subgroups (Q5097710) (← links)
- Rings which are sums of PI subrings (Q5132292) (← links)
- On left \(T\)-nilpotent rings (Q6542427) (← links)
- On the representation of fields as sums of two proper subfields (Q6654579) (← links)