Matches in DBpedia 2016-04 for { ?s ?p "In mathematics, the Cohen–Hewitt factorization theorem states that if V is a left module over a Banach algebra B with approximate left unit {ui}, then an element v in V can be factorized as a product v = bw (for b in B, w in V) whenever lim uiv = v. The theorem was introduced by Paul Cohen (1959) and Edwin Hewitt (1964)."@en }
Showing triples 1 to 4 of
4
with 100 triples per page.
- Cohen–Hewitt_factorization_theorem abstract "In mathematics, the Cohen–Hewitt factorization theorem states that if V is a left module over a Banach algebra B with approximate left unit {ui}, then an element v in V can be factorized as a product v = bw (for b in B, w in V) whenever lim uiv = v. The theorem was introduced by Paul Cohen (1959) and Edwin Hewitt (1964).".
- Q18206043 abstract "In mathematics, the Cohen–Hewitt factorization theorem states that if V is a left module over a Banach algebra B with approximate left unit {ui}, then an element v in V can be factorized as a product v = bw (for b in B, w in V) whenever lim uiv = v. The theorem was introduced by Paul Cohen (1959) and Edwin Hewitt (1964).".
- Cohen–Hewitt_factorization_theorem comment "In mathematics, the Cohen–Hewitt factorization theorem states that if V is a left module over a Banach algebra B with approximate left unit {ui}, then an element v in V can be factorized as a product v = bw (for b in B, w in V) whenever lim uiv = v. The theorem was introduced by Paul Cohen (1959) and Edwin Hewitt (1964).".
- Q18206043 comment "In mathematics, the Cohen–Hewitt factorization theorem states that if V is a left module over a Banach algebra B with approximate left unit {ui}, then an element v in V can be factorized as a product v = bw (for b in B, w in V) whenever lim uiv = v. The theorem was introduced by Paul Cohen (1959) and Edwin Hewitt (1964).".