搜索资源列表
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2下载:
32位浮点乘法器的源代码,用verilog来实现的-32-bit floating point multiplier source code to achieve with verilog
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verilog HDL编写的浮点除法器,编译通过,可综合。压缩包包含三个文件。-verilog HDL write floating-point divider, compile, can be integrated. Archive contains three files.
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利用verilog hdl编写的浮点加法器运算单元,单精度。-Verilog hdl prepared to use floating-point adder computing unit, single-precision.
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floating point arthematic function with verilog code
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verilog code for floating point adding
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这是一个32位的浮点运算单元(FPU),它可以根据IEEE754标准被完全编译。此FPU已被硬件测试和被软件仿真通过。-This is a 32-bit floating point unit (FPU),It can do arithmetic operations on floating point numbers. The FPU complies fully with the IEEE 754 Standard. The FPU was tested and simulated in h
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Simple floating point addition unit written in Verilog
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浮点数加法器IP核的vhd设计。浮点数加法运算是运输中使用最高的运算,结合vhdl和EPGA可编程技术,完成具有5线级流水线结构、符合IEEE 754浮点标准、可参数化为单、双精度的浮点数加法器。-Floating point adder design IP core vhd. Floating-point addition operation is used in most transport operations, combined with vhdl and EPGA programmab
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用Verilog实现一位原码浮点数乘法器,按照累加的方式,逐位相乘,再相加。-Verilog realization of an original code with floating point multiplier, in accordance with the cumulative way, bit by bit multiply, then add.
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floating point adder mul and sub in verilog code
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verilog implementation of the floating point adder
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verilog implementation of the floating point multiplier
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用verilog实现了基于中值定理求解单精度浮点开方的功能,希望对大家学习有所帮助-With verilog implemented based on the mean value theorem to solve single-precision floating point square root function, we want to study and help ... ...
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Floating Point Multiplier in Verilog
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一个浮点加法器,verilog描述,数据格式:高14位为尾数,低四位位指数(带符号数运算)-A floating point adder Verilog descr iption
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verilog code for floating point multiplier
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数字信号处理的FPGA实现, 包括了FPGA基础知识,浮点运算,信号处理的FIR FFT等,附录包含源代码(Digital signal processing FPGA implementation, including the basic knowledge of FPGA, floating point operations, signal processing FIR, FFT, etc., the appendix contains the source code)
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subtract two number floating point (32 bit)
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计算机里整数和小数形式就是按普通格式进行存储,例如1024、3.1415926等等,这个没什么特点,但是这样的数精度不高,表达也不够全面,为了能够有一种数的通用表示法,就发明了浮点数。
浮点数的表示形式有点像科学计数法(*.*****×10^***),它的表示形式是0.*****×10^***,在计算机中的形式为 .***** e ±***),其中前面的星号代表定点小数,也就是整数部分为0的纯小数,后面的指数部分是定点整数。利用这样的形式就能表示出任意一个整数和小数,例如1024就能表示成0.
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Fixed-Floating-Point-Adder-Multiplier with test bench
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