feat: PiSSA init, rsLoRA scaling, Spectral Surgery, and training fixes

LoRA quality improvements addressing intruder dimension problem:

1. PiSSA initialization (arXiv:2404.02948): init A,B from top-r SVD of
   pretrained weight. Starts on-manifold, eliminates intruder dimensions
   at init. Base weight stores residual W_res = W - B@A*scale.

2. rsLoRA scaling (arXiv:2312.03732): alpha/sqrt(rank) instead of
   alpha/rank. Prevents gradient collapse at high ranks (128+).

3. Post-training Spectral Surgery (arXiv:2603.03995): SVD of trained
   LoRA update, gradient-sensitivity reweighting to suppress remaining
   intruder dimensions. Runs automatically after training completes.

4. alpha default changed to 2*rank (was 1*rank). Produces fewer intruder
   dimensions per arXiv:2410.21228.

5. weight_decay reduced from 1e-2 to 0.0 (standard for LoRA, prevents
   erasing learned style weights).

6. random.choices replaced with random.sample when batch_size <= dataset
   size (eliminates duplicate samples per batch).

PiSSA checkpoints include base weights (residual). Loader/evaluator
updated to handle both standard and PiSSA checkpoint formats.

Co-Authored-By: Claude Opus 4.6 <noreply@anthropic.com>
This commit is contained in:
2026-04-09 21:54:36 +02:00
parent ecf828b007
commit 784fb2753f
4 changed files with 297 additions and 34 deletions
+197 -12
View File
@@ -1,6 +1,17 @@
"""
LoRA (Low-Rank Adaptation) for SelVA / MMAudio generator.
Supports two initialization modes:
- **standard**: Kaiming-uniform A, zero B (classic LoRA).
- **pissa**: A and B from the top-r SVD of the pretrained weight.
Starts on-manifold, eliminates intruder dimensions at init
(arXiv:2404.02948, NeurIPS 2024 Spotlight).
Supports two scaling modes:
- **standard**: alpha / rank
- **rslora**: alpha / sqrt(rank) — rank-stabilized scaling that prevents
gradient collapse at high ranks (arXiv:2312.03732).
Usage:
from selva_core.model.lora import apply_lora, get_lora_state_dict, load_lora
@@ -25,14 +36,16 @@ import torch.nn as nn
class LoRALinear(nn.Module):
"""nn.Linear with a frozen base weight and trainable low-rank A/B matrices.
Output: base(x) + (dropout(x) @ A.T @ B.T) * (alpha / rank)
Output: base(x) + (dropout(x) @ A.T @ B.T) * scale
A is initialised with Kaiming uniform; B is initialised to zero so the
adapter contribution starts at zero and does not disturb pretrained behaviour.
Dropout is applied only to the LoRA path, not the base linear.
Standard init: A is Kaiming uniform, B is zero → adapter starts at zero.
PiSSA init: A and B from top-r SVD of pretrained weight → adapter starts
at the principal components, base weight stores the residual.
"""
def __init__(self, linear: nn.Linear, rank: int, alpha: float, dropout: float = 0.0):
def __init__(self, linear: nn.Linear, rank: int, alpha: float,
dropout: float = 0.0, init_mode: str = "standard",
use_rslora: bool = False):
super().__init__()
in_f = linear.in_features
out_f = linear.out_features
@@ -42,14 +55,38 @@ class LoRALinear(nn.Module):
if linear.bias is not None:
linear.bias.requires_grad_(False)
ref_dtype = linear.weight.dtype
ref_device = linear.weight.device
self.lora_A = nn.Parameter(torch.empty(rank, in_f, dtype=ref_dtype, device=ref_device))
self.lora_B = nn.Parameter(torch.zeros(out_f, rank, dtype=ref_dtype, device=ref_device))
self.scale = alpha / rank
ref_dtype = linear.weight.dtype
ref_device = linear.weight.device
if use_rslora:
self.scale = alpha / math.sqrt(rank)
else:
self.scale = alpha / rank
self.dropout = nn.Dropout(p=dropout) if dropout > 0.0 else nn.Identity()
nn.init.kaiming_uniform_(self.lora_A, a=math.sqrt(5))
if init_mode == "pissa":
# PiSSA: init from top-r SVD of pretrained weight.
# SVD in float32 for numerical stability, then cast back.
W = linear.weight.data.float() # [out_f, in_f]
U, S, Vt = torch.linalg.svd(W, full_matrices=False)
sqrt_S = S[:rank].sqrt()
# A: [rank, in_f], B: [out_f, rank]
A_init = sqrt_S.unsqueeze(1) * Vt[:rank, :]
B_init = U[:, :rank] * sqrt_S.unsqueeze(0)
# Residual: W_res = W - B_init @ A_init * scale
# so that base(x) + LoRA(x) = W_res@x + (B@A)*scale@x = W@x at init
linear.weight.data = (W - B_init @ A_init * self.scale).to(ref_dtype)
self.lora_A = nn.Parameter(A_init.to(dtype=ref_dtype, device=ref_device))
self.lora_B = nn.Parameter(B_init.to(dtype=ref_dtype, device=ref_device))
else:
# Standard LoRA: Kaiming A, zero B → starts at identity
self.lora_A = nn.Parameter(torch.empty(rank, in_f, dtype=ref_dtype, device=ref_device))
self.lora_B = nn.Parameter(torch.zeros(out_f, rank, dtype=ref_dtype, device=ref_device))
nn.init.kaiming_uniform_(self.lora_A, a=math.sqrt(5))
def forward(self, x: torch.Tensor) -> torch.Tensor:
return self.linear(x) + (self.dropout(x) @ self.lora_A.T @ self.lora_B.T) * self.scale
@@ -67,6 +104,8 @@ def apply_lora(
alpha: float = None,
target_suffixes: tuple = ("attn.qkv",),
dropout: float = 0.0,
init_mode: str = "standard",
use_rslora: bool = False,
) -> int:
"""Replace matching nn.Linear layers with LoRALinear in-place.
@@ -80,6 +119,9 @@ def apply_lora(
Add "linear1" to also wrap post-attention output projections.
dropout: Dropout probability on the LoRA path (not the base linear).
0.050.1 helps regularize on small datasets.
Must be 0 when using PiSSA (principal components shouldn't be dropped).
init_mode: "standard" (Kaiming/zero) or "pissa" (SVD-based).
use_rslora: If True, scale by alpha/sqrt(rank) instead of alpha/rank.
Returns:
Number of linear layers wrapped.
@@ -87,6 +129,11 @@ def apply_lora(
if alpha is None:
alpha = float(rank)
if init_mode == "pissa" and dropout > 0.0:
print("[LoRA] Warning: dropout forced to 0 for PiSSA init "
"(principal components should not be dropped).")
dropout = 0.0
count = 0
for name, module in list(model.named_modules()):
if not any(name.endswith(s) for s in target_suffixes):
@@ -98,7 +145,10 @@ def apply_lora(
parent = model
for part in parts[:-1]:
parent = getattr(parent, part)
setattr(parent, parts[-1], LoRALinear(module, rank, alpha, dropout=dropout))
setattr(parent, parts[-1], LoRALinear(
module, rank, alpha, dropout=dropout,
init_mode=init_mode, use_rslora=use_rslora,
))
count += 1
return count
@@ -109,6 +159,141 @@ def get_lora_state_dict(model: nn.Module) -> dict:
return {k: v for k, v in model.state_dict().items() if "lora_" in k}
def get_lora_and_base_state_dict(model: nn.Module) -> dict:
"""Return state dict with LoRA params AND base linear weights.
Needed for PiSSA checkpoints where the base weight stores the residual
(W - top_r(W)*scale), not the original pretrained weight.
"""
result = {}
for name, module in model.named_modules():
if isinstance(module, LoRALinear):
prefix = name + "."
result[prefix + "lora_A"] = module.lora_A.data
result[prefix + "lora_B"] = module.lora_B.data
result[prefix + "linear.weight"] = module.linear.weight.data
if module.linear.bias is not None:
result[prefix + "linear.bias"] = module.linear.bias.data
return result
def spectral_surgery(
model: nn.Module,
calibration_fn,
n_calibration: int = 128,
policy: str = "smooth_abs",
):
"""Post-training Spectral Surgery: reweight LoRA singular values to suppress
intruder dimensions and amplify useful components (arXiv:2603.03995).
Args:
model: Model with LoRA applied.
calibration_fn: Callable that takes (model, step_idx) and runs one forward+backward
pass on a calibration sample. Must call loss.backward().
n_calibration: Number of calibration samples to average gradients over.
policy: Reweighting policy: "smooth_abs" (recommended), "hard" (binary).
Modifies LoRA A and B in-place. Returns number of layers processed.
"""
model.eval()
lora_layers = [(name, mod) for name, mod in model.named_modules()
if isinstance(mod, LoRALinear)]
if not lora_layers:
return 0
# Accumulate per-layer gradient sensitivity: g_k = u_k^T * (dL/dΔW) * v_k
sensitivities = {}
for name, mod in lora_layers:
sensitivities[name] = None
for step in range(n_calibration):
model.zero_grad()
# Enable grad temporarily on LoRA params
for _, mod in lora_layers:
mod.lora_A.requires_grad_(True)
mod.lora_B.requires_grad_(True)
calibration_fn(model, step)
for name, mod in lora_layers:
A = mod.lora_A.data.float() # [rank, in_f]
B = mod.lora_B.data.float() # [out_f, rank]
# ΔW = B @ A * scale → gradient dL/dΔW ≈ (dL/dB @ A + B^T @ dL/dA) / 2
# Per-component sensitivity: project onto SVD directions
delta_W = (B @ A * mod.scale).detach()
U, S, Vt = torch.linalg.svd(delta_W, full_matrices=False)
r = A.shape[0]
U_r, S_r, Vt_r = U[:, :r], S[:r], Vt[:r, :]
# Compute sensitivity from LoRA gradients
if mod.lora_A.grad is not None and mod.lora_B.grad is not None:
grad_A = mod.lora_A.grad.float() # [rank, in_f]
grad_B = mod.lora_B.grad.float() # [out_f, rank]
# dL/d(ΔW) ≈ grad_B @ A + B^T @ grad_A (chain rule through B@A)
grad_dW = grad_B @ A + B.T @ grad_A # approximate
# Per-component: g_k = u_k^T @ grad_dW @ v_k
g = torch.einsum("ik,ij,jk->k", U_r, grad_dW, Vt_r.T) # [r]
else:
g = torch.zeros(r, device=A.device)
if sensitivities[name] is None:
sensitivities[name] = g
else:
sensitivities[name] += g
# Disable grad again
for _, mod in lora_layers:
mod.lora_A.requires_grad_(False)
mod.lora_B.requires_grad_(False)
# Apply reweighting per layer
count = 0
for name, mod in lora_layers:
g = sensitivities[name] / n_calibration
A = mod.lora_A.data.float()
B = mod.lora_B.data.float()
delta_W = B @ A * mod.scale
U, S, Vt = torch.linalg.svd(delta_W, full_matrices=False)
r = A.shape[0]
S_r = S[:r]
if policy == "hard":
# Keep components with positive sensitivity, zero out negative
mask = (g > 0).float()
else:
# smooth_abs: sigmoid-weighted by sensitivity magnitude
# Normalize g to [-1, 1] range, apply sigmoid
g_norm = g / (g.abs().max() + 1e-8)
mask = torch.sigmoid(5.0 * g_norm) # steep sigmoid
# L1 norm preservation: scale mask so total nuclear norm is preserved
mask = mask * (S_r.sum() / (mask * S_r).sum().clamp(min=1e-8))
# Reconstruct: ΔW' = U_r @ diag(mask * S_r) @ Vt_r
S_new = mask * S_r
delta_W_new = U[:, :r] @ torch.diag(S_new) @ Vt[:r, :]
# Factor back into B' @ A' * scale: use SVD of ΔW'/scale
dW_unscaled = delta_W_new / mod.scale
U2, S2, Vt2 = torch.linalg.svd(dW_unscaled, full_matrices=False)
sqrt_S2 = S2[:r].sqrt()
A_new = sqrt_S2.unsqueeze(1) * Vt2[:r, :]
B_new = U2[:, :r] * sqrt_S2.unsqueeze(0)
ref_dtype = mod.lora_A.dtype
mod.lora_A.data = A_new.to(ref_dtype)
mod.lora_B.data = B_new.to(ref_dtype)
count += 1
kept = (mask > 0.5).sum().item()
print(f"[Spectral Surgery] {name}: kept {kept}/{r} components, "
f"sensitivity range [{g.min():.3f}, {g.max():.3f}]", flush=True)
return count
def load_lora(model: nn.Module, state_dict: dict) -> None:
"""Load LoRA weights into a model that has already had apply_lora() called.