The rapid proliferation of Internet of Things (IoT) devices has intensified the demand for lightweight encryption algorithms that can ensure robust security within constrained computational and energy environments. While traditional testing approaches remain limited in detecting edge-case vulnerabilities and implementation-specific flaws, formal verification offers a mathematically rigorous framework for validating the correctness and security properties of cryptographic designs. This chapter presents a comprehensive exploration of formal verification techniquesâ€â€Âmodel checking, theorem proving, and symbolic executionâ€â€Âhighlighting their application to lightweight cryptography for secure IoT operations. Case studies of historical cryptographic failures are examined to underscore the inadequacies of empirical testing and the critical need for formal assurance. The discussion also addresses the verification of side-channel resistance and fault tolerance, emphasizing the necessity for exhaustive analysis to counter implementation-level threats. Challenges associated with integrating formal verification in agile development lifecycles are assessed, alongside its impact on IoT security policies, regulatory compliance, and design best practices. By bridging the gap between theoretical security and practical implementation, this chapter establishes formal verification as an essential pillar in the development of trustworthy IoT cryptographic systems.ÂÂÂ
The surge in adoption of Internet of Things (IoT) technologies across diverse domains such as healthcare, smart cities, industrial automation, and consumer electronics has transformed the way data was generated, transmitted, and utilized [1]. This transformation has introduced new challenges in maintaining the confidentiality, integrity, and authenticity of sensitive information exchanged among billions of interconnected devices [2]. Unlike traditional computing systems, IoT devices operate in constrained environments with limited processing power, restricted memory, and minimal energy budgets [3]. These limitations have led to the widespread deployment of lightweight cryptographic algorithms that offer acceptable trade-offs between performance and security [4]. The adoption of such algorithms introduces a critical need for robust assurance mechanisms to ensure that security objectives are not compromised due to implementation flaws or unforeseen vulnerabilities [5].
Traditional methods of validating cryptographic implementations, including empirical testing, conformance checks, and performance benchmarks, often fall short when it comes to detecting subtle errors in logic or edge-case vulnerabilities [6]. These methods primarily focus on expected functional behaviors and are ill-equipped to explore the exhaustive state space of complex cryptographic systems [7]. Particularly in the case of lightweight cryptography, where performance constraints may lead to simplified algorithm designs or resource-specific optimizations, such testing methods [8]. A overlook attack surfaces that manifest only under rare or adversarial conditions [9]. This gap necessitates a transition toward more rigorous and mathematically grounded validation approaches that can provide formal assurances of algorithm correctness and security under all possible operating scenarios [10].