Pages that link to "Item:Q1010846"

The following pages link to On unimodality problems in Pascal's triangle (Q1010846):

Displaying 24 items.

• Log-convexity and strong \(q\)-\(\log\)-convexity for some triangular arrays (Q384940) (← links)
• Log-concavity and unimodality of compound polynomials (Q393929) (← links)
• Proof of a conjecture of Lundow and Rosengren on the bimodality of \(p,q\)-binomial coefficients (Q412479) (← links)
• Unimodal rays in the regular and generalized Pascal pyramids (Q540071) (← links)
• Confirming two conjectures of Su and Wang on binomial coefficients (Q732361) (← links)
• Log-convexity of Aigner-Catalan-Riordan numbers (Q744113) (← links)
• Infinite log-concavity: developments and conjectures (Q1036515) (← links)
• On some questions of Razpet regarding binomial coefficients (Q1861254) (← links)
• Total positivity of Riordan arrays (Q2255801) (← links)
• Analytic aspects of Delannoy numbers (Q2319709) (← links)
• Some positivities in certain triangular arrays (Q3190181) (← links)
• Unimodality of certain sequences connected with binomial coefficients (Q3428610) (← links)
• (Q3536755) (← links)
• Proof of a monotonicity conjecture (Q4604537) (← links)
• Preserving log-concavity for p,q-binomial coefficient (Q4634288) (← links)
• (Q4971340) (← links)
• Total Positivity from the Exponential Riordan Arrays (Q5020844) (← links)
• Some analytical properties of the matrix related to <i>q</i>-coloured Delannoy numbers (Q5043300) (← links)
• Generalizing Tran's Conjecture (Q5120429) (← links)
• Hankel-total positivity of some sequences (Q5234963) (← links)
• Unimodality, linear recurrences and combinatorial properties associated to rays in the generalized Delannoy matrix (Q5240632) (← links)
• On the distribution of the number of ones in a Boolean Pascal's triangle (Q5424061) (← links)
• On the unimodality of convolutions of sequences of binomial coefficients (Q5742682) (← links)
• Refined ratio monotonicity of the coordinator polynomials of the root lattice of type \(B_n\) (Q6049690) (← links)