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📄 divarrsgn.vhd

📁 Cadence的VHDL运算库包
💻 VHD
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--------------------------------------------------------------------------------- Title       : Signed array divider-- Project     : VHDL Library of Arithmetic Units--------------------------------------------------------------------------------- File        : DivArrSgn.vhd-- Author      : Reto Zimmermann  <zimmi@iis.ee.ethz.ch>-- Company     : Integrated Systems Laboratory, ETH Zurich-- Date        : 1997/12/03--------------------------------------------------------------------------------- Copyright (c) 1998 Integrated Systems Laboratory, ETH Zurich--------------------------------------------------------------------------------- Description :-- Restoring array divider for signed numbers. The divisor must be normalized-- (i.e. Y(widthY-1) = '1')---- NOTE: not completed. very difficult to implement for signed numbers.-- problem with zero result if result otherwise negative-------------------------------------------------------------------------------library ieee;use ieee.std_logic_1164.all;library synergy;  use synergy.signed_arith.all;library arith_lib;use arith_lib.arith_lib.all;-------------------------------------------------------------------------------entity DivArrSgn is  generic (widthX : positive := 16;	-- word width of X	   widthY : positive := 8);	-- word width of Y  port (X : in std_logic_vector(widthX-1 downto 0);  -- dividend	Y : in std_logic_vector(widthY-1 downto 0);  -- divisor, normalized        Q : out std_logic_vector(widthX-widthY downto 0);  -- quotient        R : out std_logic_vector(widthY-1 downto 0));  -- remainderend DivArrSgn;-------------------------------------------------------------------------------architecture Behavioral of DivArrSgn is  signal Xuns : signed(widthX-1 downto 0);  -- signed  signal Yuns : signed(widthY-1 downto 0);  -- signed  signal Quns : signed(widthX-1 downto 0);  -- signed  signal Runs : signed(widthY-1 downto 0);  -- signedbegin  -- type conversion: std_logic_vector -> signed  Xuns <= signed(X);  Yuns <= signed(Y);  -- division => quotient  Quns <= Xuns / Yuns;  -- modulo => remainder  Runs <= Xuns mod Yuns;  -- type conversion: signed -> std_logic_vector  Q <= std_logic_vector(Quns(widthX-widthY downto 0));  R <= std_logic_vector(Runs);end Behavioral;-------------------------------------------------------------------------------architecture Structural of DivArrSgn is  constant widthQ : positive := widthX-widthY+1;  -- word width of Q  signal YI : std_logic_vector(widthY downto 0);  -- inverted Y  signal ST : std_logic_vector(widthQ*(widthY+1)-1 downto 0);  -- sums  signal QT : std_logic_vector(widthQ-1 downto 0);  -- sums  signal RT : std_logic_vector((widthQ+1)*(widthY+2)-1 downto 0); -- remainders  signal CT : std_logic_vector(widthQ*(widthY+2)-1 downto 0);  -- carriesbegin  -- invert divisor Y for subtraction  YI <= not Y(widthY-1) & not Y;  -- first partial remainder is dividend X  RT(widthQ*(widthY+2)+widthY downto widthQ*(widthY+2)+1) <=    X(widthX-1) & X(widthX-1 downto widthX-widthY+1);  -- process one row for each quotient bit  row : for k in widthQ-1 downto 0 generate    -- carry-in = '1' for subtraction    CT(k*(widthY+2)) <= '1';    -- attach next dividend bit to current remainder    RT((k+1)*(widthY+2)) <= X(k);    -- perform subtraction using ripple-carry adder    -- (currend partial remainder - divisor)    bits : for i in widthY downto 0 generate      fa : FullAdder	port map (YI(i), RT((k+1)*(widthY+2)+i), CT(k*(widthY+2)+i),		  ST(k*(widthY+1)+i), CT(k*(widthY+2)+i+1));    end generate bits;    -- if subtraction result is negative => quotient bit = '0'    QT(k) <= CT(k*(widthY+2)+widthY+1);    -- restore previous partial remainder is quotient bit = '0'    RT(k*(widthY+2)+widthY+1 downto k*(widthY+2)+1) <=      RT((k+1)*(widthY+2)+widthY downto (k+1)*(widthY+2))						when QT(k) = '0' else      ST(k*(widthY+1)+widthY downto k*(widthY+1));  end generate row;  Q <= QT;  -- last partial remainder is division remainder  R <= RT(widthY downto 1);end Structural;-------------------------------------------------------------------------------

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