Nicht-lineare Tschebyscheff-Approximation
β Scribed by Brosowski B.
- Publisher
- Bibl.Inst.
- Year
- 1968
- Tongue
- German
- Leaves
- 156
- Category
- Library
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
Many approximations are linear, that is, conform to the principle of super-position, and may profitably be studied by means of the theory of linear spaces. ``Linear approximation'' sets forth the pertinent parts of that theory, with particular attention to the key spaces $C_n, B, K$, and Hilbert spa
Many approximations are linear, that is, conform to the principle of super-position, and may profitably be studied by means of the theory of linear spaces. ``Linear approximation'' sets forth the pertinent parts of that theory, with particular attention to the key spaces $C_n, B, K$, and Hilbert spa
This book deals with problems of approximation of continuous or bounded functions of several variables by linear superposition of functions that are from the same class and have fewer variables. The main topic is the space of linear superpositions $D$ considered as a subspace of the space of continu
This book deals with problems of approximation of continuous or bounded functions of several variables by linear superposition of functions that are from the same class and have fewer variables. The main topic is the space of linear superpositions $D$ considered as a subspace of the space of continu
This book deals with problems of approximation of continuous or bounded functions of several variables by linear superposition of functions that are from the same class and have fewer variables. The main topic is the space of linear superpositions $D$ considered as a subspace of the space of continu