Hasil Pencarian  ::  Simpan CSV :: Kembali

Abstrak :
Set-valued function (fungsi bernilai himpunan) adalah salah satu jenis fungsi yang banyak diteliti oleh para ahli dewasa ini. Salah satu sifat pemetaan yang menjamin titik tetap pada set-valued function yang sudah dikenal adalah sifat kontraktif. Pada tesis ini, dikaji eksistensi titik tetap set-valued function dengan sifat pemetaan C-kontraktif menggunakan konsep metrik Hausorff. Dari hasil penelitian didapat bahwa eksistensi titik tetap set-valued function dengan sifat pemetaan C-kontraktif masih dapat dipertahankan.

---

Set-valued function is a kind of function that has an improvement in research. One kind of a famous mapping that guarantee a fixed point in a setvalued function is contractive mapping. In this thesis an analyse of fixed point of set-valued function with C-contractive mapping using Hausdorff metric is done. From the research, the existence of fixed point in a set-valued function with Contractive mapping still be remained.

Abstrak :
A systematic, self-contained treatment of the theory of stochastic differential equations in infinite dimensional spaces. Included is a discussion of Schwartz spaces of distributions in relation to probability theory and infinite dimensional stochastic analysis, as well as the random variables and stochastic processes that take values in infinite dimensional spaces.

Abstrak :
This is a collection of contributed papers which focus on recent results in areas of differential equations, function spaces, operator theory and interpolation theory. In particular, it covers current work on measures of non-compactness and real interpolation, sharp Hardy-Littlewood-Sobolev inequalites, the HELP inequality, error estimates and spectral theory of elliptic operators, pseudo differential operators with discontinuous symbols, variable exponent spaces and entropy numbers.

Abstrak :
It provides readers with a complete guide to problems in these fields as well as a detailed presentation of the most important tools and methods of variational analysis. New trends in variational analysis are also presented, along with recent developments and applications in this area. Variational Analysis in Sobolev and BV Spaces: Applications to PDEs and Optimization is not just for students, however; it is a comprehensive guide for anyone who wants to approach the field of variational analysis in a systematic way, starting from the most classical examples and working up to a research level. This book also contains several applications to problems in geometry, mechanics, elasticity, and computer vision, along with a complete list of references.