• C++ Rsa Encryption Example
• Rsa C++ Code

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The calling application must specify the algorithm when calling this function. Because this algorithm type is kept bundled with the key, the application does not need to specify the algorithm later when the actual cryptographic operations are performed.

Syntax

Parameters

hProv

A handle to a cryptographic service provider (CSP) created by a call toCryptAcquireContext.

Algid

AnALG_ID value that identifies the algorithm for which the key is to be generated. Values for this parameter vary depending on the CSP used.

For ALG_ID values to use with the Microsoft Base Cryptographic Provider, seeBase Provider Algorithms.

For ALG_ID values to use with the Microsoft Strong Cryptographic Provider or the Microsoft Enhanced Cryptographic Provider, seeEnhanced Provider Algorithms.

For a Diffie-Hellman CSP, use one of the following values.

In addition to generating session keys for symmetric algorithms, this function can also generate public/private key pairs. Each CryptoAPI client generally possesses two public/private key pairs. To generate one of these key pairs, set the Algid parameter to one of the following values.

dwFlags

Specifies the type of key generated. The sizes of a session key, RSA signature key, and RSA key exchange keys can be set when the key is generated. The key size, representing the length of the key modulus in bits, is set with the upper 16 bits of this parameter. Thus, if a 2,048-bit RSA signature key is to be generated, the value 0x08000000 is combined with any other dwFlags predefined value with a bitwise-OR operation. The upper 16 bits of 0x08000000 is 0x0800, or decimal 2,048. The RSA1024BIT_KEY value can be used to specify a 1024-bit RSA key.

Due to changing export control restrictions, the default CSP and default key length may change between operating system versions. It is important that both the encryption and decryption use the same CSP and that the key length be explicitly set using the dwFlags parameter to ensure interoperability on different operating system platforms.

In particular, the default RSA Full Cryptographic Service Provider is the Microsoft RSA Strong Cryptographic Provider. The default DSS Signature Diffie-Hellman Cryptographic Service Provider is the Microsoft Enhanced DSS Diffie-Hellman Cryptographic Provider. Each of these CSPs has a default 128-bit symmetric key length for RC2 and RC4 and a 1,024-bit default key length for public key algorithms.

If the upper 16 bits is zero, the default key size is generated. If a key larger than the maximum or smaller than the minimum is specified, the call fails with the ERROR_INVALID_PARAMETER code.

The following table lists minimum, default, and maximum signature and exchange key lengths beginning with Windows XP.

For session key lengths, see CryptDeriveKey.

For more information about keys generated using Microsoft providers, seeMicrosoft Cryptographic Service Providers.

The lower 16-bits of this parameter can be zero or a combination of one or more of the following values.

phKey

Address to which the function copies the handle of the newly generated key. When you have finished using the key, delete the handle to the key by calling the CryptDestroyKey function.

Return value

Returns nonzero if successful or zero otherwise.

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For extended error information, callGetLastError.

The error codes prefaced by 'NTE' are generated by the particular CSP being used. Some possible error codes are listed in the following table.

Remarks

If keys are generated for symmetricblock ciphers, the key, by default, is set up in cipher block chaining (CBC) mode with an initialization vector of zero. This cipher mode provides a good default method for bulk encrypting data. To change these parameters, use theCryptSetKeyParam function.

To choose an appropriate key length, the following methods are recommended:

• Enumerate the algorithms that the CSP supports and get maximum and minimum key lengths for each algorithm. To do this, call CryptGetProvParam with PP_ENUMALGS_EX.
• Use the minimum and maximum lengths to choose an appropriate key length. It is not always advisable to choose the maximum length because this can lead to performance issues.
• After the desired key length has been chosen, use the upper 16 bits of the dwFlags parameter to specify the key length.

Examples

The following example shows the creation of a random session key. For an example that includes the complete context for this example, see Example C Program: Encrypting a File. For another example that uses this function, see Example C Program: Decrypting a File.

Requirements

See also

Hey you! This post is outdated!

Take a look at a more correct, detailed, and useful one. What’s the advantage? The EVP functions do implicit symmetric encryption for you so you don’t get hung up on the max length limitations of RSA. Plus, it has an AES implementation.

Disclaimer: I am NOT a crypto expert. Don’t take the information here as 100% correct; you should verify it yourself. You are dangerously bad at crypto.

Last month I wrapped up my Alsa Volume Control server project. To test it, I exposed the server to my public Internet connection and within a few hours, my friend was using the lack of authentication to change the volume on my computer from his apartment. It may not be a serious security hole, and funny as it may be, it would certainly be annoying if someone had malicious intentions in mind. The simple solution is just disable the port forward so the server is only accessible via my LAN, but what fun is that? What if I feel like changing my volume from anywhere for whatever stupid reason I may have?! Thus, I needed to add authentication to the server, which means I also a needed a way to encrypt credentials as they went over the network. And so I opened up the OpenSSL documentation to figure out how to encrypt and decrypt simple messages with RSA in C. Here’s a quick summary…

First up, to do anything with RSA we need a public/private key pair. I assume the reader knows the basic theory behind RSA so I won’t go into the math inside a key pair. If you’re interested, here’s a good write-up on the math behind RSA.

Here we’re using the RSA_generate_key function to generate an RSA public and private key which is stored in an RSA struct. The key length is the first parameter; in this case, a pretty secure 2048 bit key (don’t go lower than 1024, or 4096 for the paranoid), and the public exponent (again, not I’m not going into the math here), is the second parameter.

So we have our key pair. Cool. So how do we encrypt something with it?

The first thing you’ll notice is that the message length is limited to 2048 bits or 256 bytes, which is also our key size. A limitation of RSA is that you cannot encrypt anything longer than the key size, which is 2048 bits in this case. Since we’re reading in chars, which are 1 byte and 2048bits translates to 256 bytes, the theoretical max length of our message is 256 characters long including the null terminator. In practice, this number is going to be slightly less because of the padding the encrypt function tacks on at the end. Through trial and error, I found this number to be around 214 characters for a 2048 bit key.

So we have the message. Let’s encrypt it! We allocate memory for a buffer to store our encrypted message in (encrypt). We can determine the max length of the encrypted message via the RSA_size function. We also allocate some memory for an error buffer, in case there’s a problem encrypting the message like if the message is over the practical max length of a message (~214 bytes). From here, all we have to do is call the RSA_public_encrypt function and let it do it’s magic. We supply the number of bytes to encrypt, the message to encrypt, the buffer to put the encrypted message, they keypair to encrypt with, and finally, the type of padding to use for the message. The padding is where the discrepancy between the theoretical length and practical length comes from. The different types can be found on the documentation page for the RSA_public_encrypt function, but the one used above is the one that should be used for new implementations of RSA.

RSA_public_encrypt will return the number of bytes encrypted, or -1 on failure. If -1 we use the OpenSSL error functions to get a more descriptive error, and print it. The error functions are pretty self-explanatory if you read their documentation, so I won’t go into them here. Another sanity check that I didn’t check for would be to ensure that the number of bytes encrypted returned by RSA_public_encrypt is the key size divided by 8, or 256 in this case. If it isn’t, something isn’t right.

Now let’s decrypt the message! Good news is that if you understood the encryption, decryption is very similar.

We allocate the length of our encrypted message to store the decrypted message in. The decrypted message may only be a few characters long, but we don’t know how it’s exact length prior to decryption, so we allocate the upper bound of its length to avoid any length issues. From here, decryption is a simple call to RSA_private_decrypt with the encrypted length, the encrypted message, the buffer to store the decrypted message in, the key to perform decryption with, and the padding type–all very similar to the encrypt function. RSA_public_decrypt returns -1 on error and we check for errors the same way as the encrypt function.

And that’s it! You can now encrypt and decrypt messages with RSA!

But let’s get a little closer to having something that’s actually useful. Let’s see if we can write our encrypted message to a file, read it back, and then decrypt it.

Writing to a file is actually pretty easy. The one caveat to remember is that we aren’t dealing with plain text anymore–we’re working with binary data now so the usual ways to write to a file like fputs aren’t going to work here. Instead, we utilize fwrite which is going to write the encrypted message buffer to the file verbatim. We should check for errors here, but this is just a quick proof-of-concept.

Reading it back is also just as trivial.

We free’d our encrypted message buffer after writing it to the file above as a proof-of-concept above so we need to allocate memory for it again. After that, remember that this data isn’t plain text so the usual fgets isn’t going to work. We need to use fread which will put the encrypted message back into the encrypt buffer which we can then use to send to the decrypt function above.

Let’s also make sure that the data we wrote the file is really there by firing up a terminal and looking at an od dump of the file we wrote.

Here we can see why the file can’t be read as a regular text file. Some of the values are outside of the range of regular characters! Compare this to the plain text of the message that’s encrypted above (hint: it’s “hello”):

Another thing we can do is separate the key pair into a public key and a private key, because what good does sending both the private and public key to decrypt a message to someone do? Let’s revisit the original code we used to generate the key pair.

We generate the key pair as before (this time with a generalized key length and public exponent), but now we used BIO structs to separate the public and private key. BIO’s are just an OpenSSL abstraction to make our lives easier. We use the PEM_write_bio_RSAPrivateKey function and it’s public key counterpart to copy the private and public keys into the newly created BIO structs. We then use the BIO_pending function to get how long our plain text character strings need to be to store the keys and allocate that amount of memory. From there, BIO_read copies the keys from the BIO structs into the character strings. Finally, let’s print them out for fun. Here’s an example of a key pair I generated via this method:

So that’s a lot of code! Let’s put it all together into one complete example:

C++ Rsa Encryption Example

To compile it (with debug symbols in case you want to debug it), make sure you have the OpenSSL library installed (libcrypto), and then run:

Rsa C++ Code

And there you have it, simple RSA encryption and decryption. I’ll be writing more posts as I further implement this into my Alsa server project on the topics on sending the public key over the network, sending arbitrary size messages with the help of a symmetric cipher (probably AES), doing authentication with Unix users, and doing all this on Android.