TIM-6101

Brookshear, J. G., Brylow, D., & Manasa S. (2019). Computer Science: An overview, global edition: Vol. Thirteenth edition. Pearson.
Read Chapter 12: Theory of Computation.
This chapter provides you with the theoretical foundations of computer science and explores its implications regarding the power of programming languages communication over the Internet and see how it leads to a public-key encryption system.
Access your Redshelf book in the Getting Started module of the course or click on Bookshelf in the top navigation bar of the course.

Camilo Miguel Signorelli. (2018). Can computers become conscious and overcome humans? Frontiers in Robotics and AI, 5.
This article will discuss a subset of human capabilities and the connection with conscious behavior, secondly, a prototype theory of consciousness will be explored and machines will be classified according to this framework.

Guerrero-Sanchez, A. E., Rivas-Araiza, E. A., Gonzalez-Cordoba, J. L., Toledano-Ayala, M., & Takacs, A. (2020). Blockchain mechanism and symmetric encryption in a wireless sensor network. Sensors (Basel, Switzerland), 20(10).
This article presents a decentralized system that guarantees the autonomy and security of an IoT system. The proposed methodology helps to protect data integrity and availability based on the security advantages provided by blockchain and the use of cryptographic tools.

Lin, X.-J., Sun, L., & Qu, H. (2018). An efficient RSA-based certificateless public-key encryption scheme. Discrete Applied Mathematics, 241, 39–47.
In this paper, the researchers construct an efficient CL-PKE scheme from RSA since RSA is the de facto Internet standard and is widely used in many applications. The security is based on Kilian–Petrank’s RSA assumption which is a variant of RSA.

Mikkilineni, R. (2020). Going beyond church–turing thesis boundaries: digital genes, digital neurons and the future of AI. Proceedings, 47(15), 15.
This article discusses computing models that solve problems that no ordinary Turing machine can solve using super recursive algorithms.