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where the count function returns the number of 1 s in state. The corresponding iterative circuit includes n 2 1 cells. Each of them computes state(i) as a function of a(i) and state(i+1): if state(i+1) 0 and a(i) 0 then state(i) 0; in all other cases state(i) 1. The circuit that generates the output degree is an (n 2 1)-to-log2(n) binary counter. The data path corresponding to Algorithm 8.24 is shown in Figure 15.14. It is made up of the following computation resources:

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It is important to note that reset recovery time violations only occur on the deassertion of reset and not the assertion. Therefore, fully asynchronous resets are not recommended. The solutions provided later in this chapter regarding the reset recovery compliance will be focused on the transition from a reset state to a functional state.

The following three case studies provide you with some real-life examples of plan design projects we have recently worked on with clients.

The most obvious solution to the problem introduced in the preceding section is to fully synchronize the reset signal as you would any asynchronous signal. This is illustrated in Figure 10.4. The code to implement a fully synchronous reset is similar to the double opping technique for asynchronous data signals.

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degree: implements the degree procedure, shifter: implements the shift procedure, coef cient_inverter: implements the invert procedure, subtractor: implements the sub procedure, coef cient_multiplier: implements the by_coef cient procedure.

module resetsync( output reg oRstSync, input iClk, iRst); reg R1; always @(posedge iClk) begin R1 <= iRst; oRstSync <= R1; end endmodule

CASE STUDY #1 A large employer in the publishing industry was gearing up for union negotiations where pension benefits would be on the table. The employer maintains two separate DB pension plans: one for union employees and the other for salaried, nonunion employees. Concerned about the overall cost of the union plan, as well as competitiveness with others in the industry, the employer wanted to do a strategic review of the union plan setup.

Furthermore, a lot of memory (registers) and connection (multiplexers) resources are necessary. The computation time is proportional to the number of executions of the main iteration (Algorithm 8.24, while t>0 loop...end loop). As the degree of r is reduced at every step, the maximum number of iteration steps is n. Example 15.9 (Complete VHDL source code available.) Generate the VHDL model of a circuit that computes (a(x))21 modulo f (x):

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The advantage to this type of topology is that the reset presented to all functional ip- ops is fully synchronous to the clock and will always meet the reset recovery time conditions assuming the proper buffering is provided for the high fan-out of the synchronized reset signal. The interesting thing about this reset topology is actually not the deassertion of reset for recovery time compliance as discussed in the previous section but rather the assertion (or more speci cally the duration of reset). In the previous section, it was noted that the assertion of reset is not of interest, but that is true only for asynchronous resets and not necessarily with synchronous resets. Consider the scenario illustrated in Figure 10.5.

entity polynomial_inverter is port ( a: in polynomial; result: out polynomial; start, clk, reset: in std_logic; done: out std_logic ); end polynomial_inverter; architecture circuit of polynomial_inverter is component degree . . . end component; component selector . . . end component; component shifter . . . end component; component coef cient_inverter . . . end component; component subtractor . . . end component; component coef cient_multiplier . . . end component; signal u, next_u, v, next_v, c, next_c, e, next_e, k_by_v, k_by_v_shifted, r, k_by_e, k_by_e_shifted, cc, r_a: polynomial; signal m, next_m, t, next_t, j, deg_v: index; signal uu_m, next_u_m, u_m, v_t, v_t_inverted, k, k_v: coef cient; signal load, sign, t_equal_zero: std_logic; signal mux_control: std_logic_vector (1 downto 0); subtype state_type is natural range 0 to 8;

Our first step in helping this client was to benchmark where it stood with regard to its retirement plans.

Here, a single reset is synchronized to a fast clock domain and a relatively slow clock domain. For purposes of illustration, this could also be a non-periodicenabled clock. What happens to the circuit s ability to capture the reset under conditions where the clock is not running Consider the waveforms shown in Figure 10.6. In the scenario where the clock is running suf ciently slow (or when the clock is gated off ), the reset is not captured due to the absence of a rising clock edge during the assertion of the reset signal. The result is that the ip- ops within this domain are never reset.

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itextsharp remove text from pdf c#

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