From ef4d4258f71f2561143c1389ea380a1059cbe47b Mon Sep 17 00:00:00 2001 From: Sungchan Yi Date: Wed, 17 Jan 2024 18:14:03 +0900 Subject: [PATCH] [PUBLISHER] upload files #135 * PUSH NOTE : 10. Digital Signatures.md * PUSH ATTACHMENT : mc-10-dsig-security.png * PUSH ATTACHMENT : mc-10-schnorr-identification.png --- .../2023-10-26-digital-signatures.md | 245 ++++++++++++++++++ .../mc-10-dsig-security.png | Bin 0 -> 83113 bytes .../mc-10-schnorr-identification.png | Bin 0 -> 46266 bytes 3 files changed, 245 insertions(+) create mode 100644 _posts/Lecture Notes/Modern Cryptography/2023-10-26-digital-signatures.md create mode 100644 assets/img/posts/Lecture Notes/Modern Cryptography/mc-10-dsig-security.png create mode 100644 assets/img/posts/Lecture Notes/Modern Cryptography/mc-10-schnorr-identification.png diff --git a/_posts/Lecture Notes/Modern Cryptography/2023-10-26-digital-signatures.md b/_posts/Lecture Notes/Modern Cryptography/2023-10-26-digital-signatures.md new file mode 100644 index 0000000..4c51e5f --- /dev/null +++ b/_posts/Lecture Notes/Modern Cryptography/2023-10-26-digital-signatures.md @@ -0,0 +1,245 @@ +--- +share: true +toc: true +math: true +categories: + - Lecture Notes + - Modern Cryptography +tags: + - lecture-note + - cryptography + - security +title: 10. Digital Signatures +date: 2023-10-26 +github_title: 2023-10-26-digital-signatures +image: + path: assets/img/posts/Lecture Notes/Modern Cryptography/mc-10-dsig-security.png +attachment: + folder: assets/img/posts/Lecture Notes/Modern Cryptography +--- + + +## Digital Signatures + +> **Definition.** A **signature scheme** $\mc{S} = (G, S, V)$ is a triple of efficient algorithms, where $G$ is a **key generation** algorithm, $S$ is a **signing** algorithm, and $V$ is a **verification** algorithm. +> +> - A probabilistic algorithm $G$ outputs a pair $(pk, sk)$, where $sk$ is called a secret **signing key**, and $pk$ is a public **verification key**. +> - Given $sk$ and a message $m$, a probabilistic algorithm $S$ outputs a **signature** $\sigma \la S(sk, m)$. +> - $V$ is a deterministic algorithm that outputs either $\texttt{{accept}}$ or $\texttt{reject}$ for $V(pk, m, \sigma)$. + +The correctness property requires that all signatures generated by $S$ is always accepted by $V$. For all $(pk, sk) \la G$ and $m \in \mc{M}$, + +$$ +\Pr[V(pk, m, S(sk, m)) = \texttt{{accept}}] = 1. +$$ + +### Properties of Digital Signatures + +- Digital signatures can be verified by anyone, whereas MACs can be verified by the parties sharing the same key. + - No need to share a key for digital signatures. +- **Non-repudiation**: cannot deny having created the signature. + - Signatures can only be created by people having the secret key. + - In cases where the secret key is leaked, then we don't have non-repudiation. + - In MACs, the secret key is shared by two parties, so we don't have non-repudiation. +- Must trust the identity of the public key. + - How do you trust that this public key is Alice's? + - We need **public key infrastructure** (PKI). + +### Applications + +- Electronic document signing +- HTTPS/TLS certificates +- Software installation +- Authenticated email (DKIM) +- Bitcoins + +## Secure Digital Signatures + +The definition is similar to the [secure MAC](./2023-09-21-macs.md#secure-mac-unforgeability). The adversary can perform a **chosen message attack**, but cannot create an **existential forgery**. + +![mc-10-dsig-security.png](../../../assets/img/posts/Lecture%20Notes/Modern%20Cryptography/mc-10-dsig-security.png) + +> **Definition.** Let $\mc{S} = (G, S, V)$ be a signature scheme defined over $(\mc{M}, \Sigma)$. Given an adversary $\mc{A}$, the game goes as follows. +> +> 1. The challenger generates $(pk, sk) \la G()$ and sends $pk$ to $\mc{A}$. +> 2. $\mc{A}$ makes a series of *signing queries* to the challenger. +> - Each query is a message $m_i \in \mc{M}$, the challenger responds with $\sigma_i \la S(sk, m_i)$. +> 3. $\mc{A}$ computes and outputs a candidate forgery pair $(m, \sigma) \in \mc{M} \times \Sigma$. +> - $m \notin \left\lbrace m_1, \dots, m_q \right\rbrace$. +> - $(m, \sigma) \notin \left\lbrace (m_1, \sigma_1), \dots, (m_q, \sigma_q) \right\rbrace$. (strong) +> +> $\mc{A}$ wins if $V(pk, m, \sigma) = \texttt{accept}$, let this event be $W$. The advantage of $\mc{A}$ with respect to $\mc{S}$ is defined as +> +> $$ +> \rm{Adv}_{\rm{SIG}}[\mc{A}, \mc{S}] = \Pr[W]. +> $$ +> +> If the advantage is negligible for all efficient adversaries $\mc{A}$, the signature scheme $S$ is (strongly) **secure**. $\mc{S}$ is **existentially unforgeable under a chosen message attack**. + +- We do not make verification queries, since the adversary can always check any signature. +- The normal definition of security is sufficient. Secure signature schemes can be converted into strongly secure signature schemes. See Exercise 14.10.[^1] + +### Message Confusion + +Two different messages $m, m'$ can produce the same signature $\sigma$. In this case, the scheme is vulnerable to **message confusion**. See Exercise 13.3.[^1] + +In common implementations, we consider $m$, $m'$ both to be valid. But there may be situations that this is undesirable. For those cases, a signature is would be a *binding commitment* to the message, and there will be no confusion. + +### Signer Confusion + +Suppose that $(m, \sigma)$ is a valid pair with $pk$, i.e, $V(pk, m, \sigma) = \texttt{accept}$. But an attacker can generate $pk'$ different from $pk$ such that $V(pk', m, \sigma) = \tt{accept}$. In this cases, we have **signer confusion** since both can claim to have signed $m$. See Exercise 13.4.[^1] + +### Strongly Binding Signatures + +**Strongly binding signatures** prevent both message confusion and signer confusion. + +Any signature scheme can be made strongly binding by appending a collision resistant hash of $(pk, m)$ to the signature. See Exercise 13.5.[^1] + +## Extending the Message Space + +We can extend the message space of a secure digital signature scheme, [as we did for MACs](./2023-09-28-hash-functions.md#mac-domain-extension). Let $\mc{S} = (G, S, V)$ be a signature scheme defined over $(\mc{M}, \Sigma)$ and let $H : \mc{M}' \ra \mc{M}$ be a hash function with $\left\lvert \mc{M}' \right\lvert \geq \left\lvert \mc{M} \right\lvert$. + +Define a new signature scheme $\mc{S}' = (G, S', V')$ over $(\mc{M}', \Sigma)$ as + +$$ +S'(sk, m) = S(sk, H(m)), \qquad V'(pk, m, \sigma) = V(pk, H(m), \sigma). +$$ + +This is often called the **hash-and-sign paradigm**, and the new signature scheme is also secure. + +> **Theorem.** Suppose that $\mc{S}$ is a secure signature scheme and $H$ is a collision resistant hash function. Then $\mc{S}'$ is a secure signature. +> +> If $\mc{A}$ is an adversary attacking $\mc{S}'$, then there exist an adversary $\mc{B}_\mc{S}$ attacking $\mc{S}$ and an adversary $\mc{B}_H$ attacking $H$ such that +> +> $$ +> \rm{Adv}_{\rm{SIG}}[A, \mc{S}'] \leq \rm{Adv}_{\rm{SIG}}[\mc{B}_\mc{S}, \mc{S}] + \rm{Adv}_{\rm{CR}}[\mc{B}_H, H]. +> $$ + +*Proof*. The proof is identical to the theorem for MACs. + +## Digital Signature Constructions + +We can build secure signature schemes from hash functions, trapdoor permutations, or from discrete logarithms. + +### Textbook RSA Signatures + +This is the signature scheme based on the textbook RSA. It is also insecure. + +- Key generation: $pk = (N, e)$ and $sk = (N, d)$ are chosen to satisfy $d = e^{-1} \bmod \phi(N)$ for $N = pq$. +- Sign: $S(sk, m) = m^d \bmod N$. +- Verify: $V(pk, m, \sigma)$ returns $\texttt{accept}$ if and only if $\sigma^e = m \bmod N$. + +Here are some possible attacks. + +- No message attack + - Just return $(\sigma^e, \sigma)$ for some $\sigma$. Then it passes verification. +- Attack using the homomorphic property. + - Suppose we want to forge a message $m$. + - Pick $m_1 \in \Z_N^{\ast}$ and set $m_2 = m\cdot m_1^{-1} \bmod N$. + - Query signatures for both messages and multiply the responses. + - $\sigma = \sigma_1 \cdot \sigma_2 = m_1^e \cdot m^e \cdot m_1^{-e} = m^e \bmod N$. + - Then $(m, \sigma)$ is a valid pair. + +Because of the second attack, the textbook RSA signature is **universally forgeable**. This property is used to create **blind signatures**, where the signer creates a signature without any knowledge about the message. See Exercise 13.15.[^1] + +### RSA Full Domain Hash Signature Scheme + +Given a hash function $H : \mc{M} \ra \mc{Y}$, the **RSA full domain hash** signature scheme $\mc{S}_\rm{RSA-FDH}$ is defined as follows. + +- Key generation: $pk = (N, e)$ and $sk = (N, d)$ are chosen to satisfy $d = e^{-1} \bmod \phi(N)$ for $N = pq$. +- Sign: $S(sk, m) = H(m)^d \bmod N$. +- Verify: $V(pk, m, \sigma)$ returns $\texttt{accept}$ if and only if $\sigma^d = H(m) \bmod N$. + +This scheme is now secure. + +> **Theorem.** If the hash function $H$ is modeled as a random oracle, and the RSA assumptions holds, then $\mc{S}_\rm{RSA-FDH}$ is a secure signature scheme. +> +> For any $q$-query adversary $\mc{A}$ against hashed RSA, there exists an adversary $\mc{B}$ solving the RSA problem such that +> +> $$ +> \rm{Adv}_{\rm{SIG}}[\mc{A}, \mc{S}_\rm{RSA-FDH}] \leq q \cdot \rm{Adv}_{\rm{RSA}}[\mc{B}]. +> $$ + +### Full Domain Hash Signature Scheme + +The following is a description of a **full domain hash** scheme $\mc{S}_\rm{FDH}$, constructed from trapdoor permutation scheme $\mc{T} = (G, F, I)$. + +- Key generation: $(pk, sk) \la G()$. +- Sign: $S(sk, m)$ returns $\sigma \la I(sk, H(m))$. +- Verify: $V(pk, m, \sigma)$ returns $\texttt{accept}$ if and only if $F(pk, \sigma) = H(m)$. + +This scheme $\mc{S}_\rm{FDH} = (G, S, V)$ is secure if $\mc{T}$ is a **one-way trapdoor permutation** and $H$ is a random oracle. + +> **Theorem.** Let $\mc{T} = (G,F,I)$ be a one-way trapdoor permutation defined over $\mc{X}$. Let $H : \mc{M} \ra \mc{X}$ be a hash function, modeled as a random oracle. Then the derived FDH signature scheme $\mc{S}_\rm{FDH}$ is a secure signature scheme. + +*Proof*. See Theorem 13.3.[^1] + +## Schnorr Digital Signature Scheme + +This one uses discrete logarithms. + +### The Schnorr Identification Protocol + +This scheme is originally from the **Schnorr identification protocol**. + +Let $G = \left\langle g \right\rangle$ be a cyclic group of prime order $q$. We consider an interaction between two parties, prover $P$ and a verifier $V$. The prover has a secret $\alpha \in \Z_q$ and the verification key is $u = g^\alpha$. **$P$ wants to convince $V$ that he knows $\alpha$, but does not want to reveal $\alpha$**. + +![mc-10-schnorr-identification.png](../../../assets/img/posts/Lecture%20Notes/Modern%20Cryptography/mc-10-schnorr-identification.png) + +The protocol $\mc{I}_\rm{sch} = (G, P, V)$ works as follows. + +> 1. A **secret key** $\alpha \la \Z_q$ and **verification key** $u \la g^\alpha$ is generated. The prover $P$ has $\alpha$ and the verifier $V$ has $u$. +> 2. $P$ computes a random $\alpha_t \la \Z_q$, and sends $u_t \la g^{\alpha_t}$ to $V$. +> 3. $V$ chooses a random $c \la \Z_q$ and sends it to $P$. +> 4. $P$ computes $\alpha_z \la \alpha_t + \alpha c \in \Z_q$ and sends it to $V$. +> 5. $V$ checks if $g^{\alpha_z} = u_t \cdot u^c$. Accept if and only if it is equal. + +- $u_t$ is the **commitment** sent to the verifier. +- $c$ is the **challenge** sent to the prover. + - If $P$ can predict the challenge, $P$ can choose $\alpha_t$ and $\alpha_z$ so that verifier accepts it. +- $\alpha_z$ is the **response** sent to the verifier. + +We must check a few things. + +- **Correctness**: If $P$ has the correct $\alpha$, then $g^{\alpha_z} = g^{\alpha_t} \cdot (g^\alpha)^c = u_t \cdot u^c$. +- **Soundness**: If $P$ does not have the correct $\alpha$, it is reject with probability $1 - \frac{1}{q}$. + - We can repeat this many times then the probability of reject is $1 - \frac{1}{q^n} \ra 1$. + - Thus $q$ (the size of the challenge space) must be large. +- **Zero-knowledge**: $V$ learns no information about $x$ from the conversation. + - This will be revisited later. See [here](2023-11-07-sigma-protocols.md#the-schnorr-identification-protocol-revisited). + +> **Theorem.** The Schnorr identification protocol is secure if the DL problem is hard, and the challenge space $\mc{C}$ is large. + +### Schnorr Digital Signature Scheme + +We *transform* the above protocol to a signature scheme.[^2] We need a hash function $H : \mc{M} \times G \ra \mc{C}$, modeled as a random oracle. The protocol originally involves interaction between two parties, but a signature is computed by a single party. Intuitively, $H$ will play the role of the verifier. + +The **Schnorr signature scheme** $\mc{S}_\rm{sch} = (G, S, V)$ is defined as follows. + +- Key generation: a **secret key** $sk = \alpha \la \Z_q$ and **public key** $pk = u \la g^\alpha$ is generated. +- Sign: $S(sk, m)$ outputs $\sigma = (u_t, \alpha_z)$ where + - Choose random $\alpha_t \la \Z_q$ and set $u_t \la g^{\alpha_t}$. + - **Compute $c \la H(m, u_t)$** and set $\alpha_z \la \alpha_t + \alpha c$. +- Verify: $V(pk, m, \sigma)$ outputs $\texttt{accept}$ if and only if $g^{\alpha_z} = u_t \cdot u^c$. + - $c \la H(m, u_t)$ can be computed and $u$ is known. + +Since $H$ is being modeled as a random oracle, the signer cannot predict the value of the challenge $c$. Also, $c$ must take both $m$ and $u_t$ as input, since without $m$, the signature is not related to $m$ (the signature has no $m$ term inside it). On the other hand, without $u_t$, then the scheme is insecure since the Schnorr identification protocol is HVZK. See Exercise 19.12.[^1] + +> **Theorem.** If $H$ is modeled as a random oracle and Schnorr's identification protocol is secure, then Schnorr's signature scheme is also secure. + +*Proof*. See Theorem 19.7.[^1] + +Note that $\alpha \la \Z_q$ must be chosen randomly every time. + +## Digital Signature Algorithm + +Schnorr's scheme was protected by a patent, so NIST opted for a ad-hoc signature scheme based on a prime order subgroup of $\Z_p^{\ast}$. This algorithm eventually became the **Digital Signature Algorithm** (DSA). The standard was updated to support elliptic curve groups over a finite field, resulting in **ECDSA**. + +## Public Key Infrastructure + +How would you trust public keys? 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