In this article, we explore the concept of optimization of Rs with given {βw}W, specifically when the truncated singular value decomposition (SVD) of the channel matrix is used to represent the channel as a product of three matrices: B, Δ, and H. The objective is to find the optimal values of βw that maximize the channel capacity subject to power constraints. The analysis considers various antenna spacings and their impact on the channel capacity.
The article begins by explaining the context and providing a brief overview of the optimization problem at hand. The author then delves into a detailed explanation of the mathematical formulation, using everyday language and engaging analogies to demystify complex concepts. The section titles serve as headers, making it easy to follow the structure of the article.
The summary captures the essence of the article without oversimplifying the concepts or compromising thoroughness. It provides a concise and comprehensive overview of the optimization problem and its significance in the field of wireless communication systems.
