git-svn-id: http://moon:8086/svn/vhdl/trunk@1036 cc03376c-175c-47c8-b038-4cd826a8556b
197 lines
4.7 KiB
VHDL
197 lines
4.7 KiB
VHDL
-----------------------------------------------------------------------
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-- $Header: D:\usr\cvsroot/VHDL/lib/misc/utils_pkg.vhd,v 1.6 2010/03/22 07:25:40 Jens Exp $
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-----------------------------------------------------------------------
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library IEEE;
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use IEEE.STD_LOGIC_1164.ALL;
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use IEEE.NUMERIC_STD.ALL;
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use IEEE.MATH_REAL.ALL;
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package utils_pkg is
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-- Constants
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-- Functions
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function MIN (X, Y: INTEGER) return INTEGER;
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function MAX (X, Y: INTEGER) return INTEGER;
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function NextPowerOfTwo(x : real) return real;
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function NextExpBaseTwo(x : real) return real;
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function NextPowerOfTwo(x : natural) return natural;
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function NextExpBaseTwo(x : natural) return natural;
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function GCD(a, b : natural) return natural;
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function LCM(a, b : natural) return natural;
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function UTILS_PERIOD_NS(f_in_MHz : real) return real;
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function UTILS_FREQ_M(f_in_MHz, f_out_MHz : real) return natural;
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function UTILS_FREQ_D(f_in_MHz, f_out_MHz : real) return natural;
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function f_correct(f : real) return natural;
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end utils_pkg;
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package body utils_pkg is
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-------------------------------------------------------------
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function MIN (X, Y: INTEGER) return INTEGER is
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variable res : integer := X;
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begin
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if Y < X then
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res := Y;
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end if;
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return res;
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end MIN;
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-------------------------------------------------------------
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function MAX (X, Y: INTEGER) return INTEGER is
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variable res : integer := X;
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begin
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if Y > X then
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res := Y;
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end if;
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return res;
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end MAX;
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-------------------------------------------------------------
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function NextExpBaseTwo(x : real) return real is
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begin
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return ceil(log2(x));
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end NextExpBaseTwo;
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-------------------------------------------------------------
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function NextPowerOfTwo(x : real) return real is
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begin
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return 2.0**NextExpBaseTwo(x);
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end NextPowerOfTwo;
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-------------------------------------------------------------
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function NextExpBaseTwo(x : natural) return natural is
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begin
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return natural(NextExpBaseTwo(real(x)));
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end NextExpBaseTwo;
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-------------------------------------------------------------
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function NextPowerOfTwo(x : natural) return natural is
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begin
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return 2**NextExpBaseTwo(x);
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end NextPowerOfTwo;
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-------------------------------------------------------------
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function GCD(a, b : natural) return natural is
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variable aa : natural;
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variable bb : natural;
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begin
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aa := a;
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bb := b;
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while bb /= 0 loop
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if aa > bb then
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aa := aa - bb;
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else
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bb := bb - aa;
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end if;
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end loop;
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return aa;
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end GCD;
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-------------------------------------------------------------
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function LCM(a, b : natural) return natural is
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begin
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return (a * b)/GCD(a, b);
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end LCM;
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-------------------------------------------------------------
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function UTILS_PERIOD_NS(f_in_MHz : real) return real is
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begin
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return 1.0E3/f_in_MHz;
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end UTILS_PERIOD_NS;
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-------------------------------------------------------------
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function UTILS_FREQ_M(f_in_MHz, f_out_MHz : real) return natural is
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variable f_in : natural;
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variable f_out : natural;
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variable C : natural;
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variable M : natural;
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variable D : natural;
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begin
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C := f_correct(f_out_MHz);
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if C < 2 then
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C := f_correct(f_in_MHz);
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end if;
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f_out := natural(ceil(real(C)*f_out_MHz));
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f_in := natural(ceil(real(C)*f_in_MHz));
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M := LCM(f_in, f_out)/f_in;
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D := f_in/GCD(f_in, f_out);
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assert (M*D) /= (f_in*f_out) report "Finding M and D failed!" severity failure;
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if M = 1 then
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M := 2;
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end if;
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return M;
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end UTILS_FREQ_M;
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-------------------------------------------------------------
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function UTILS_FREQ_D(f_in_MHz, f_out_MHz : real) return natural is
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variable f_in : natural;
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variable f_out : natural;
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variable C : natural;
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variable M : natural;
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variable D : natural;
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begin
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C := f_correct(f_out_MHz);
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if C < 2 then
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C := f_correct(f_in_MHz);
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end if;
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f_out := natural(ceil(real(C)*f_out_MHz));
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f_in := natural(ceil(real(C)*f_in_MHz));
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M := LCM(f_in, f_out)/f_in;
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D := f_in/GCD(f_in, f_out);
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assert (M*D) /= (f_in*f_out) report "Finding M and D failed!" severity failure;
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if M = 1 then
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D := 2*D;
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end if;
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return D;
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end UTILS_FREQ_D;
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-------------------------------------------------------------
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function f_correct(f : real) return natural is
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constant MAX_ITER : positive := 100;
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constant MAX_ERR : real := 0.01;
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variable fpart : real;
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variable err : real;
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begin
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for i in 1 to MAX_ITER loop
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fpart := real(i)*f - ceil(real(i)*f);
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err := abs(fpart);
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if err < max_err then
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return i;
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end if;
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end loop;
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end f_correct;
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-------------------------------------------------------------
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end utils_pkg;
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