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In testing from a Finite State Machine (FSM), the generation of test suites which guarantee full fault detection, known as complete test suites, has been a long-standing research topic. In this paper, we present conditions that are sufficient for a test suite to be complete. We demonstrate that the existing conditions are special cases of the proposed ones. An algorithm that checks whether a given test suite is complete is given. The experimental results show that the algorithm can be used for relatively large FSMs and test suites. [ABSTRACT FROM AUTHOR]

Hard real-time systems always choose not to use garbage collection in order to avoid its unpredictable executions. Much effort has been expended trying to build predictable garbage collectors which can provide both temporal and spatial guarantees. Unfortunately, most existing work leads to systems that cannot easily achieve a balance between temporal and spatial performances. Moreover, the scheduling of garbage collectors has not been integrated into modern real-time scheduling frameworks, which makes the benefits provided by the advancement of scheduling techniques very difficult to obtain. This paper argues that the existing design criteria for real-time garbage collectors do not reflect the unique requirements of flexible hard real-time systems. As a part of our design criteria, a new performance indicator is proposed to describe the capability of a real-time garbage collector to achieve a better balance between temporal and spatial performances. A hybrid garbage collection algorithm is designed accordingly which also uses dual priority scheduling algorithm to reclaim spare capacity while guaranteeing deadlines. [ABSTRACT FROM AUTHOR]

A Taylor Expansion Diagram (TED) is a compact, word-level, canonical representation for data flow computations that can be expressed as multivariate polynomials. TEDs are based on a decomposition scheme using Taylor series expansion that allows one to model word-level signals as algebraic symbols. This power of abstraction, combined with the canonicity and compactness of TED, makes it applicable to equivalence verification of dataflow designs. The paper describes the theory of TEDs and proves their canonicity. It shows how to construct a TED from an HDL design specification and discusses the application of TEDs in proving the equivalence of such designs. Experiments were performed with a variety of designs to observe the potential and limitations of TEDs for dataflow design verification. Application of TEDs to algorithmic and behavioral verification is demonstrated. [ABSTRACT FROM AUTHOR]