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RSA / Elliptic Curve: Why is padding necessary

When using RSA, I understand how it works to sign and verify a message. It is not a question of that, I am interested in padding a message in order to use the security of RSA to specify a point or derive the public key.
I know that ECC provides its own method of verification (who really cares of your public key). Also, I understand that to publicize a public key, you could use the F2M method. The problem is that in both cases, you need to have the RSA part to validate the message.
So my question is: why are the security of RSA compromised when padding a message?
Thank you.

A:

RSA is homomorphic, but it does not mean that the entire process of encryption can be’reduced’ to a purely mathematical problem.
In RSA, we only need to know the modulus N and to decrypt the ciphertext we need to be able to take the inverse of the modulus N so we have to convert our key N into the secret representation of the modulus.
RSA is a public key operation, so we cannot calculate the inverse of the modulus directly. In RSA the’secret key’ is the pair N and d. We need to be able to calculate the inverse of N (to apply the inverse to d) in order to decrypt a message.
The RSA PKCS#1 v1.5 specification states that an RSA-signature has to be padded. The padding adds extra padding bits and if the message was not padded, the padding is not required to be removed (as long as the padding-bits are correctly set).
The basic idea is that if you do not pad the message, then the attacker will know whether or not the message was padded which can give them information.
For a (simple) padding scheme you can verify if there is enough padding. This is equivalent to knowing if the resulting length of the plaintext (after padding) is a multiple of the modulus size.
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