Pages that link to "Item:Q1026442"

The following pages link to An interpolating 6-point \(C^2\) non-stationary subdivision scheme (Q1026442):

Displaying 15 items.

• Binary 3-point and 4-point non-stationary subdivision schemes using hyperbolic function (Q300115) (← links)
• Analysis of a 6-point binary subdivision scheme (Q426329) (← links)
• An approximating \(C^{2}\) non-stationary subdivision scheme (Q625230) (← links)
• A new non-stationary binary 6-point subdivision scheme (Q668242) (← links)
• Convexity preservation of six point \(C^{2}\) interpolating subdivision scheme (Q1664283) (← links)
• A new class of \(2m\)-point binary non-stationary subdivision schemes (Q2114343) (← links)
• Construction and analysis of unified 4-point interpolating nonstationary subdivision surfaces (Q2136673) (← links)
• A family of 4-point odd-ary non-stationary subdivision schemes (Q2353270) (← links)
• A family of non-oscillatory 6-point interpolatory subdivision schemes (Q2400160) (← links)
• Family of odd point non-stationary subdivision schemes and their applications (Q2415139) (← links)
• Stationary binary subdivision schemes using radial basis function interpolation (Q2498401) (← links)
• A new class of odd-point ternary non-stationary approximating schemes (Q2516348) (← links)
• From approximating subdivision schemes for exponential splines to high-performance interpolating algorithms (Q2519728) (← links)
• A proof of the smoothness of the 6-point interpolatory scheme (Q3427656) (← links)
• Hyperbolic forms of ternary non-stationary subdivision schemes originated from hyperbolic B-splines (Q5965336) (← links)