By Sorin Alexander Huss
This booklet is the most recent contribution to the Chip layout Languages sequence and it comprises chosen papers offered on the discussion board on requisites and layout Languages (FDL'06), in September 2006. The e-book represents the state of the art in learn and perform, and it identifies new learn instructions. It highlights the position of specification and modelling languages, and offers sensible studies with specification and modelling languages.
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This booklet is the newest contribution to the Chip layout Languages sequence and it contains chosen papers awarded on the discussion board on standards and layout Languages (FDL'06), in September 2006. The booklet represents the state of the art in learn and perform, and it identifies new learn instructions.
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Additional info for Advances in Design and Specification Languages for Embedded Systems
Editors, Hybrid Systems: Computation and Control, Third International Workshop (HSCC 2000), vol. 1790 of LNCS, pp. 145–159. Springer. , and Bormann, J. (2004). Semiformal verification of the quasi-static behavior of mixed-signal circuits by sat-based property checking. In: 1st International Symposium on Leveraging Applications of Formal Methods (ISoLA), Paphos, Cyprus. de Abstract In behavioral simulation, performance and robustness are often crucial issues. This paper presents approaches to improve both simulation efficiency and convergence for bottom-up generated behavioral models of nonlinear analog circuits.
E. the choice of the modeling parameters like the time step h and the quantization parameters has been feasible is validated by simulating/executing both behavioral models for some input sequences and comparing the corresponding traces. Though the derived digital model is not meant to be used for simulation but formal verification, the VHDL implementation is simulated for validation purposes. For this validation task, the initial behavioral description as differential-algebraic equation system can, for example, be implemented and simulated using VHDL-AMS.
6) 2) (see This map should only be applied in baseband modeling for small (ω1ω−ω 1 also ). Shifting can be interpreted as a map with the describing function N (A, f ) = cos ψ(t) + j · sin ψ(t). 7) where I (t) and Q (t) are the time derivatives of I(t) and Q(t) resp. (ω = 2πf ). 8) If only the steady state is of interest, the time derivatives I (t) and Q (t) can be assumed to be 0. In this case, DBB is characterized by the describing function n(A, f ) = j · ω. 8) is used in  to derive baseband descriptions of basic elements as capacitances and inductances.
Advances in Design and Specification Languages for Embedded Systems by Sorin Alexander Huss