Towards Green and Infinite Capacity in Wireless Communication Networks: Beyond The Shannon Theorem

TL;DR

This paper proposes a novel resource allocation method in wireless networks that allows supporting unlimited terminals with finite power and achieves data rates independent of transmit power, challenging traditional Shannon limits.

Contribution

It introduces a new system configuration and resource allocation approach that theoretically supports infinite terminals and data rates independent of power, surpassing Shannon theorem constraints.

Findings

Power budget is independent of the number of terminals.

Supports unlimited terminals at finite power.

Data rate can be achieved independently of transmit power.

Abstract

New and novel way for resources allocation in wireless communication has been proposed in this paper. Under this new method, it has been shown that the required power budget becomes independent of the number of served terminals in the downlink. However, the required power depends only of the coverage area, i.e. the channel losses at the cell boarder. Therefore, huge number (theoretically any number) of terminals could be supported concurrently at finite and small downlink power budget. This could be very useful to support the downlink signalling channels in HSPA+, LTE, and 5G. It can be very useful also to support huge D2D communication downlinks. Moreover, and based on the same concept, a new system configuration for a single link point-to-point communication has been presented. With this new configuration, the achieved data rate becomes independent of the required transmit power. This means that any data rate can be achieved at the target BER and with small and finite transmit power. This seems violating with some major results of the Shannon theorem. This issue will be discussed in details in this article.