Adding IP Core to your project in Xilinx(verilog)

Adding IP to your project:

Hello guys wasssup J .  I am sure you must have heard of IP, ya you are right its “intellectual property” . To put it in simple terms IP is an already predesigned module which is tested for all possible cases. If you are into a project which demands a complex module & you go on Google searching for those projects for days togetherJ. Well I don’t think its necessary for you to do so as most of your needs are right there with you, puzzled?. Here is a tutorial to use such IP to your design and save your time searching online for codes. Well lets get to some serious talk now. Xilinx provides a simple approach to major projects with a IP package with comes along with the installation of the Xilinx software. These IP packages are very well categorized for selection by a user. To illustrate the IP core I am taking an example of a “complex multiplier “. I am sure that you must have done complex number multiplication on your engineering calculators & its quite easy even to code for it in verilog using multipliers and adders. Lets say I want to multiply two complex numbers a & b to get product p. To put them in mathematical form :

(Pr+pi)=(ar+ai)*(br+bi) ; where

ar =real part of a

ai =imaginary part of a

br =real part of b

bi =imaginary part of b

pr= real part of p

pi= imaginary part of p.

              Now with this simple basics about complex multiplication lets start with Xilinx and see if there is a IP (predesigned module) for complex multiplication. Here is the black box model of our complex multiplier

All you have to do now it to just create a new project with the inputs  ar,ai,br,bi & clk and output as pr & pi and save it. Here is my module :

module complex_mul(ar,ai,br,bi,clk,pr,pi

    );

input [15:0]ar;

input [15:0]ai;

input [15:0]br;

input [15:0]bi;

input clk;

output [15:0]pr;

output [15:0]pi;
endmodule 

 If needed you can change the size of the registers & save it. For simplicity I have used 16 bit numbers. Ok now we are all done, its time to add an IP to your design. Follow the steps given below

>  Right click on your project and click on “new source” you will get pop up window

  >In the pop up window select “IP(Core generator & Architecture Wizard) and give a name to your IP and click “next”

  >You will find one more pop up window. This is where you have all your predesigned IP’s J Click on  “Math functions “ and then within that block click “multipliers” .

  >  Select the first option in multipliers “complex multiplier “ and click next  and then click on Finish .(it will take some time to get added )

After you are done with this you will get a pop up like this :

> Click next and you will get one more window , just click on “generate”

                      

    We are done with the IP core generation part. After its generated its just like any other module which can be used in any projects by instantiating the IP. So all we need to do is search for the instantiate code for your IP. The code for instantiating will be present as a file format with extension .VEO. This file will be present in the folder “ipcore_dir” .  Just go to the drive where you have saved your project. In my case its D drive , go to your project folder, and search for ipcore_dir. Here is a snapshot of the folder in my case which will look similar for all projects.

 Open this folder are search for the file with  .VEO extension , open the VEO file and copy the code ,it must be like this one :

add_com YourInstanceName (

            .ar(ar), // input [7 : 0] ar

            .ai(ai), // input [7 : 0] ai

            .br(br), // input [7 : 0] br

            .bi(bi), // input [7 : 0] bi

            .clk(clk), // input clk

            .pr(pr), // ouput [16 : 0] pr

            .pi(pi)); // ouput [16 : 0] pi

Ignore the comments and copy only the instance part and paste it to you main project  as shown here and save it .

Work is done J now just simulate your project and verify the results . I have shown a simple example here by using

ar=1,   ai=2,     br=1,     bi=2 . Take your calculators and multiply these numbers by putting the calcli in complex mode.  The product u will get is pr=-3 and pi= 4 . 

Here is the simulation results

which has the same answer J so its  working fine . did u like this one ? do wrtie to me with your feedback if yes J bye