• Univariate Splines: B splines and truncated powers on uniform meshUnivariate spline spacesSome basic properties of B splinesB spline seriesComputation of B splinesBox Splines and Multivariate Truncated Powers: Box splinesBasic properties of box splinesMultivariate truncated powersBox spline seriesBivariate Splines on Three and Four Directional Meshes: DimensionLocally supported splinesMinimal and quasi minimal supported bivariate splinesBases and approximation orderQuasi Interpolation Schemes: The commutator operatorPolynomial generating formulasConstruction of quasi interpolantsNeumann series approachMultivariate Interpolation: Interpolation by polynomialsLagrange interpolation by multivariate splinesCardinal interpolation with nonsingularCardinal interpolation with singular Scaled cardinal interpolationShape Preserving Approximation and Other Applications: Shape preserving approximation by box spline seriesShape preserving quasi interpolation and interpolationApplication of CAGDReconstruction of gradient fieldsApplications to signal processing.

'This is a narration about the multivariate splines, mostly without proofs and details, with many examples treating important particular cases, with many formulas and recurrence relations, complete description of computational algorithms, and an extensive bibliography. The book would appeal to students, scientists and engineers.' B. Boyanov, Mathematical Reviews

• Univariate Splines: B splines and truncated powers on uniform meshUnivariate spline spacesSome basic properties of B splinesB spline seriesComputation of B splinesBox Splines and Multivariate Truncated Powers: Box splinesBasic properties of box splinesMultivariate truncated powersBox spline seriesBivariate Splines on Three and Four Directional Meshes: DimensionLocally supported splinesMinimal and quasi minimal supported bivariate splinesBases and approximation orderQuasi Interpolation Schemes: The commutator operatorPolynomial generating formulasConstruction of quasi interpolantsNeumann series approachMultivariate Interpolation: Interpolation by polynomialsLagrange interpolation by multivariate splinesCardinal interpolation with nonsingularCardinal interpolation with singular Scaled cardinal interpolationShape Preserving Approximation and Other Applications: Shape preserving approximation by box spline seriesShape preserving quasi interpolation and interpolationApplication of CAGDReconstruction of gradient fieldsApplications to signal processing.

'This is a narration about the multivariate splines, mostly without proofs and details, with many examples treating important particular cases, with many formulas and recurrence relations, complete description of computational algorithms, and an extensive bibliography. The book would appeal to students, scientists and engineers.' B. Boyanov, Mathematical Reviews

• Univariate Splines: B splines and truncated powers on uniform meshUnivariate spline spacesSome basic properties of B splinesB spline seriesComputation of B splinesBox Splines and Multivariate Truncated Powers: Box splinesBasic properties of box splinesMultivariate truncated powersBox spline seriesBivariate Splines on Three and Four Directional Meshes: DimensionLocally supported splinesMinimal and quasi minimal supported bivariate splinesBases and approximation orderQuasi Interpolation Schemes: The commutator operatorPolynomial generating formulasConstruction of quasi interpolantsNeumann series approachMultivariate Interpolation: Interpolation by polynomialsLagrange interpolation by multivariate splinesCardinal interpolation with nonsingularCardinal interpolation with singular Scaled cardinal interpolationShape Preserving Approximation and Other Applications: Shape preserving approximation by box spline seriesShape preserving quasi interpolation and interpolationApplication of CAGDReconstruction of gradient fieldsApplications to signal processing.

'This is a narration about the multivariate splines, mostly without proofs and details, with many examples treating important particular cases, with many formulas and recurrence relations, complete description of computational algorithms, and an extensive bibliography. The book would appeal to students, scientists and engineers.' B. Boyanov, Mathematical Reviews