The following pages link to L. Dalla (Q206524):
Displaying 28 items.
- (Q860554) (redirect page) (← links)
- Closed fractal interpolation surfaces (Q860555) (← links)
- Curvature and \(q\)-strict convexity (Q880225) (← links)
- On a class of some special sets on the k-skeleton of a convex compact set (Q919225) (← links)
- Increasing paths on the one-skeleton of a convex compact set in a normed space (Q1076342) (← links)
- Increasing paths leading to a face of a convex compact set in a Hilbert space (Q1123405) (← links)
- On the parameter identification problem in the plane and the polar fractal interpolation functions (Q1963955) (← links)
- Fractal interpolation surfaces derived from fractal interpolation functions (Q2381913) (← links)
- Construction of recurrent bivariate fractal interpolation surfaces and computation of their box-counting dimension (Q2502870) (← links)
- Space-filling curves generated by fractal interpolation functions (Q2751289) (← links)
- The socle and finite-dimensionality of a semiprime Banach algebra (Q3032814) (← links)
- (Q3346875) (← links)
- Strict convexity of sets in analytic terms (Q3413478) (← links)
- IMAGE COMPRESSION USING RECURRENT BIVARIATE FRACTAL INTERPOLATION SURFACES (Q3598864) (← links)
- A general construction of fractal interpolation functions on grids of <sup><i>n</i></sup> (Q3603506) (← links)
- (Q3606324) (← links)
- The <i>n</i>‐Dimensional Hausdorff Measure of the <i>n</i>‐Skeleton of a Convex <i>W</i>‐Compact Set (Body) (Q3699388) (← links)
- (Q3756073) (← links)
- (Q3767941) (← links)
- (Q3774383) (← links)
- Convex bodies with almost all <i>k</i>-dimensional sections polytopes (Q3915561) (← links)
- (Q3974966) (← links)
- (Q4332287) (← links)
- Few points to generate a random polytope (Q4384734) (← links)
- (Q4945678) (← links)
- HIDDEN VARIABLE VECTOR VALUED FRACTAL INTERPOLATION FUNCTIONS (Q5493912) (← links)
- BIVARIATE FRACTAL INTERPOLATION FUNCTIONS ON GRIDS (Q5701540) (← links)
- A note on the Fermat-Torricelli point of a \(d\)-simplex (Q5944991) (← links)
