Pages that link to "Item:Q1876525"
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The following pages link to Sums of five, seven and nine squares (Q1876525):
Displaying 24 items.
- Congruences modulo 9 and 27 for overpartitions (Q513359) (← links)
- Arithmetic properties of overpartition triples (Q520407) (← links)
- On the representation of integers as sums of an odd number of squares (Q953256) (← links)
- Integral quadratic forms and Dirichlet series (Q970603) (← links)
- A canonical subspace of modular forms of half-integral weight (Q976774) (← links)
- On the number of representations of certain integers as sums of 11 or 13 squares. (Q1421288) (← links)
- Congruences modulo 64 and 1024 for overpartitions (Q1635619) (← links)
- Derivable quadratic forms and representation numbers (Q1995891) (← links)
- Proof of a conjecture of Cooper (Q1998886) (← links)
- New congruences for overpartitions modulo \(3\) and \(9\) (Q2136026) (← links)
- Ramanujan-type congruences for overpartitions modulo \(3\) (Q2219135) (← links)
- On the number of primitive representations of integers as sums of squares (Q2369900) (← links)
- On special values of certain Dirichlet \(L\)-functions (Q2426724) (← links)
- Sums of nine squares (Q2781455) (← links)
- Representations of squares by certain septenary quadratic forms (Q2855613) (← links)
- Arithmetic properties of partition triples with odd parts distinct (Q2942541) (← links)
- A NOTE ON SPECIAL VALUES OF CERTAIN DIRICHLET <i>L</i>-FUNCTIONS (Q3004960) (← links)
- SUMS OF SQUARES AND PARTITION CONGRUENCES (Q3383152) (← links)
- Infinite families of congruences modulo 5 and 9 for overpartitions (Q4634610) (← links)
- The representation of integers as sums of squares (Q4781469) (← links)
- (Q4972493) (← links)
- New congruences modulo 5 and 9 for partitions with odd parts distinct (Q5150965) (← links)
- Representations of squares by certain diagonal quadratic forms in an odd number of variables (Q6184973) (← links)
- Proofs of some conjectural Hurwitz type identities for three squares due to Cooper and Hirschhorn (Q6614325) (← links)
