Pages that link to "Item:Q4699566"
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The following pages link to Universal $\mathbb {Z}$-lattices of minimal rank (Q4699566):
Displaying 15 items.
- Binary quadratic forms represented by a sum of nonzero squares (Q479595) (← links)
- Diagonal quadratic forms representing all binary diagonal quadratic forms (Q1696802) (← links)
- Representations of finite number of quadratic forms with same rank (Q2052851) (← links)
- Minimal universality criterion sets on the representations of binary quadratic forms (Q2162779) (← links)
- Lifting problem for universal quadratic forms (Q2217547) (← links)
- Minimal \(\mathcal S\)-universality criteria may vary in size (Q2448538) (← links)
- On \(k\)-universal quadratic lattices over unramified dyadic local fields (Q2690464) (← links)
- On primitively 2-universal quadratic forms (Q2892178) (← links)
- (Q5001934) (← links)
- The 8-universality Criterion is Unique (Q5061772) (← links)
- Embedding theory of lattices and its application for $2$-integrable lattices (Q5095317) (← links)
- On indefinite \(k\)-universal integral quadratic forms over number fields (Q6038742) (← links)
- On \(n\)-universal quadratic forms over dyadic local fields (Q6581919) (← links)
- Primitively 2-universal senary integral quadratic forms (Q6585295) (← links)
- Universal quadratic forms and indecomposables in number fields: a survey (Q6594639) (← links)