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------------------------------------------------ --! @file fadd32.vhd --! @brief RayTrac Floating Point Adder --! @author Julián Andrés Guarín Reyes -------------------------------------------------- -- RAYTRAC (FP BRANCH) -- Author Julian Andres Guarin -- fadd32.vhd -- This file is part of raytrac. -- -- raytrac is free software: you can redistribute it and/or modify -- it under the terms of the GNU General Public License as published by -- the Free Software Foundation, either version 3 of the License, or -- (at your option) any later version. -- -- raytrac is distributed in the hope that it will be useful, -- but WITHOUT ANY WARRANTY; without even the implied warranty of -- MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the -- GNU General Public License for more details. -- -- You should have received a copy of the GNU General Public License -- along with raytrac. If not, see <http://www.gnu.org/licenses/> library ieee; use ieee.std_logic_1164.all; use ieee.std_logic_unsigned.all; use work.arithpack.all; --! Esta entidad recibe dos números en formato punto flotante IEEE 754, de precision simple y devuelve las mantissas signadas y corridas, y el exponente correspondiente al resultado antes de normalizarlo al formato float. --!\nLas 2 mantissas y el exponente entran despues a la entidad add2 que suma las mantissas y entrega el resultado en formato IEEE 754. entity fadd32 is port ( clk,dpc : in std_logic; a32,b32 : in xfloat32; c32 : out xfloat32 ); end entity; architecture fadd32_arch of fadd32 is --!TBXSTART:STAGE0 signal s0delta : std_logic_vector(7 downto 0); signal s0a,s0b : std_logic_vector(31 downto 0); -- Float 32 bit --!TBXEND --!TBXSTART:STAGE1 signal s1zero : std_logic; signal s1delta : std_logic_vector(5 downto 0); signal s1exp : std_logic_vector(7 downto 0); signal s1shifter,s1datab_8x : std_logic_vector(8 downto 0); signal s1pl,s1datab : std_logic_vector(17 downto 0); signal s1umantshift,s1umantfixed,s1postshift,s1xorslab : std_logic_vector(23 downto 0); signal s1ph : std_logic_vector(26 downto 0); --!TBXEND --!TBXSTART:STAGE2 signal s2exp : std_logic_vector(7 downto 0); signal s2xorslab : std_logic_vector(23 downto 0); signal s2umantshift, s2mantfixed : std_logic_vector(24 downto 0); --!TBXEND --!TBXSTART:STAGE3 signal s3exp : std_logic_vector(7 downto 0); signal s3mantfixed,s3mantshift : std_logic_vector (24 downto 0); --!TBXEND --!TBXSTART:STAGE4 signal s4exp : std_logic_vector (7 downto 0); signal s4xorslab : std_logic_vector (24 downto 0); signal s4sresult : std_logic_vector (25 downto 0); --!TBXEND --!TBXSTART:STAGE5 signal s5exp : std_logic_vector (7 downto 0); signal s5result : std_logic_vector (25 downto 0); --!TBXEND begin process (clk) begin if clk'event and clk='1' then --!Registro de entrada s0a <= a32; s0b(31) <= dpc xor b32(31); --! Importante: Integrar el signo en el operando B s0b(30 downto 0) <= b32(30 downto 0); --!Etapa 0,Escoger el mayor exponente que sera el resultado desnormalizado, calcula cuanto debe ser el corrimiento de la mantissa con menor exponente y reorganiza los operandos, si el mayor es b, intercambia las posición si el mayor es a las posiciones la mantiene. Zero check. --!signo,exponente,mantissa if (s0b(30 downto 23)&s0a(30 downto 23))=x"0000" then s1zero <= '0'; else s1zero <= '1'; end if; s1delta <= s0delta(7) & (s0delta(7) xor s0delta(4))&(s0delta(7) xor s0delta(3)) & s0delta(2 downto 0); case s0delta(7) is when '1' => s1exp <= s0b(30 downto 23); s1umantshift <= s0a(31)&s0a(22 downto 0); s1umantfixed <= s0b(31)&s0b(22 downto 0); when others => s1exp <= s0a(30 downto 23); s1umantshift <= s0b(31)&s0b(22 downto 0); s1umantfixed <= s0a(31)&s0a(22 downto 0); end case; --! Etapa 1: Denormalización de la mantissas. case s1delta(4 downto 3) is when "00" => s2umantshift <= s1umantshift(23)&s1postshift(23 downto 0); when "01" => s2umantshift <= s1umantshift(23)&x"00"&s1postshift(23 downto 8); when "10" => s2umantshift <= s1umantshift(23)&x"0000"&s1postshift(23 downto 16); when others => s2umantshift <= (others => '0'); end case; s2mantfixed <= s1umantfixed(23) & ( ( ('1'&s1umantfixed(22 downto 0)) xor s1xorslab) + ( x"00000"&"000"&s1umantfixed(23) ) ); s2exp <= s1exp; --! Etapa2: Signar la mantissa denormalizada. s3mantfixed <= s2mantfixed; s3mantshift <= s2umantshift(24)& ( ( s2umantshift(23 downto 0) xor s2xorslab) + ( x"00000"&"000"&s2umantshift(24) ) ); s3exp <= s2exp; --! Etapa 3: Etapa 3 Realizar la suma, entre la mantissa corrida y la fija. s4sresult <= (s3mantshift(24)&s3mantshift)+(s3mantfixed(24)&s3mantfixed); s4exp <= s3exp; --! Etapa 4: Quitar el signo a la mantissa resultante. s5result <= s4sresult(25)&((s4sresult(24 downto 0) xor s4xorslab) +(x"000000"&s4sresult(25))); s5exp <= s4exp; end if; end process; --! Etapa 5: Codificar el corrimiento para la normalizacion de la mantissa resultante y entregar el resultado. c32(31) <= s5result(25); process (s5result(24 downto 0)) begin case s5result(24) is when '1' => c32 (22 downto 00) <= s5result(23 downto 1); c32 (30 downto 23) <= s5exp+1; when others => c32 (22 downto 00) <= s5result(22 downto 0); c32 (30 downto 23) <= s5exp; end case; end process; --! Combinatorial gremlin, Etapa 0 el corrimiento de la mantissa con menor exponente y reorganiza los operandos,\n --! si el mayor es b, intercambia las posición si el mayor es a las posiciones la mantiene. s0delta <= s0a(30 downto 23)-s0b(30 downto 23); --! Combinatorial Gremlin, Etapa 1 Codificar el factor de corrimiento de denormalizacion y denormalizar la mantissa no fija. Signar la mantissa que se queda fija. decodeshiftfactor: process (s1delta(2 downto 0)) begin case s1delta(2 downto 0) is when "111" => s1shifter(8 downto 0) <= '0'&s1delta(5)&"00000"¬(s1delta(5))&'0'; when "110" => s1shifter(8 downto 0) <= "00"&s1delta(5)&"000"¬(s1delta(5))&"00"; when "101" => s1shifter(8 downto 0) <= "000"&s1delta(5)&'0'¬(s1delta(5))&"000"; when "100" => s1shifter(8 downto 0) <= '0'&x"10"; when "011" => s1shifter(8 downto 0) <= "000"¬(s1delta(5))&'0'&s1delta(5)&"000"; when "010" => s1shifter(8 downto 0) <= "00"¬(s1delta(5))&"000"&s1delta(5)&"00"; when "001" => s1shifter(8 downto 0) <= '0'¬(s1delta(5))&"00000"&s1delta(5)&'0'; when others => s1shifter(8 downto 0) <= not(s1delta(5))&"0000000"&s1delta(5); end case; end process; s1datab <= s1zero&s1umantshift(22 downto 06); denormhighshiftermult:lpm_mult generic map ( lpm_hint => "DEDICATED_MULTIPLIER_CIRCUITRY=YES,MAXIMIZE_SPEED=9", lpm_pipeline => 0, lpm_representation => "UNSIGNED", lpm_type => "LPM_MULT", lpm_widtha => 9, lpm_widthb => 18, lpm_widthp => 27 ) port map ( dataa => s1shifter, datab => s1datab, result => s1ph ); s1datab_8x <= s1umantshift(5 downto 0)&"000"; denormlowshiftermult:lpm_mult generic map ( lpm_hint => "DEDICATED_MULTIPLIER_CIRCUITRY=YES,MAXIMIZE_SPEED=9", lpm_pipeline => 0, lpm_representation => "UNSIGNED", lpm_type => "LPM_MULT", lpm_widtha => 9, lpm_widthb => 9, lpm_widthp => 18 ) port map ( dataa => s1shifter, datab(8 downto 0) => s1datab_8x, result => s1pl ); s1postshift(23 downto 7) <= s1ph(25 downto 9); s1postshift(06 downto 0) <= s1ph(08 downto 2) or s1pl(17 downto 11); s1xorslab(23 downto 0) <= (others => s1umantfixed(23)); --! Combinatorial Gremlin, Etapa 2: Signar la mantissa denormalizada. s2xorslab <= (others => s2umantshift(24)); --! Combinatorial Gremlin, Etapa 4: Quitar el signo de la mantissa resultante. s4xorslab <= (others => s4sresult(25)); end architecture;
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