Solution of the Room square existence problem
β Scribed by W.D Wallis
- Publisher
- Elsevier Science
- Year
- 1974
- Tongue
- English
- Weight
- 210 KB
- Volume
- 17
- Category
- Article
- ISSN
- 0097-3165
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π SIMILAR VOLUMES
We define the generalized efficient solution which is more general than the weakly efficient solution for vector optimization problems, and prove the existence of the generalized efficient solution for nondifferentiable vector optimization problems by using vector variational-like inequalities for s
## Abstract In this paper, two new matrixβform iterative methods are presented to solve the leastβsquares problem: and matrix nearness problem: where matrices $A\in R^{p\times n\_1},B\in R^{n\_2\times q},C\in R^{p\times m\_1},D\in R^{m\_2\times q},E\in R^{p\times q},\widetilde{X}\in R^{n\_1\time
The linear least squares problem, min x Ax-b 2 , is solved by applying a multisplitting(MS) strategy in which the system matrix is decomposed by columns into p blocks. The b and x vectors are partitioned consistently with the matrix decomposition. The global least squares problem is then replaced by