fdia-graph

Load and generate stealthy FDIA localization datasets for power grids — PyTorch-ready, one line, zero data plumbing.

A benchmark of false-data-injection attacks that evade classical bad-data detection but are localizable by a model, on realistic sparse SCADA/PMU measurement graphs across a transmission size ladder of eight IEEE systems: 14 / 30 / 57 / 89 / 118 / 145 / 200 / 300 buses.

import fdia_graph as fg

ds = fg.load("ieee118", split="train")     # auto-downloads + caches the newest release
loader = ds.loader(batch_size=64)          # ready-to-train PyTorch DataLoader
for batch in loader:
    batch["node_x"], batch["edge_x"], batch["edge_index"], batch["y"], batch["family"], ...

One IEEE-118 bus under each attack (dashed = benign load). Only the slow ramp At perturbs many scans.

Attack magnitude per family, inside the 2%–20% plausibility band (dotted floor, dashed cap).

Attacked-bus swing rises with attack size; below ~2% it falls into the benign floor (dotted).

Bad-data statistic per family. Stealthy families stay below the alarm line (1×), detectable ones sit well above.

Why this dataset

Most FDIA benchmarks contain attacks a bad-data detector (BDD) catches, so "ML beats BDD" is unsurprising. This one is built around the opposite: three stealthy families that provably evade classical detection and are genuinely dangerous, alongside three detectable families as a contrast set.

Family	Type	Classical BDD
Aq	stealthy load scaling: bounded per-bus rescale + AC re-solve — our contribution (cf. Boyaci Ao, Liu FDIA)	evades (stealthy)
At	temporal load surge, ramps up then back down (Haghshenas et al., IEEE ISGT 2023)	evades (stealthy)
Al	targeted masked-overload / load redistribution (Yuan, Li & Ren, IEEE T-SG 2011)	evades (stealthy)
Ad	random meter corruption	caught
As	meter scaling	caught
Ar	replay	mostly caught

Two things keep it honest: every attack's per-bus magnitude sits in a plausibility band — above a ~2% meter-noise floor (can't hide in noise) and below a 20% cap (stays realistic), with the slow ramp At exempt from the floor by design — and meter error follows an accuracy-class model (Asprou class-0.2, a fixed per-meter bias plus a per-scan jitter) rather than a single made-up variance. Each record is a PING-style measurement graph (branch flows as edges, metered injections + |V| + sparse PMU angles as nodes, with availability masks) at a realistic redundancy of ≈ 2–3.

Install

Install the latest code straight from GitHub (this tracks the main branch; the PyPI package can lag behind it):

pip install "git+https://github.com/myersben9/fdia-graph"                 # loader (numpy + h5py)
pip install "fdia-graph[torch] @ git+https://github.com/myersben9/fdia-graph"   # + PyTorch Dataset/DataLoader
pip install "fdia-graph[pyg]   @ git+https://github.com/myersben9/fdia-graph"   # + torch_geometric graph format
pip install "fdia-graph[generate] @ git+https://github.com/myersben9/fdia-graph" # + pandapower, generate custom data
pip install "fdia-graph[all]   @ git+https://github.com/myersben9/fdia-graph"   # everything (adds gridstatus for ISO load)

Once the matching version is on PyPI you can also pip install fdia-graph (add --upgrade to move an existing install forward). To upgrade an existing git install, add --upgrade --force-reinstall so pip re-pulls main.

Versioning and updates

The dataset does not auto-update. Each installed SDK version pins a default data release (fdia_graph.registry._RELEASE, overridable with the FDIA_GRAPH_RELEASE env var), and downloaded shards are cached under ~/.cache/fdia_graph, so a given install always sees the same data. To change what you get:

• Pin a version explicitly — fg.load("ieee118", release="v0.7.1") — reproducible regardless of the installed default.
• Move the default forward — upgrade the package (the SDK version carries its pinned data release with it).
• Force a re-fetch of the same version — delete ~/.cache/fdia_graph.

Datasets, operating-point pools, and the whole simulation pipeline all ship through the package and its GitHub releases. There is no separate data drop to sync.

Load

ds  = fg.load("ieee300", split="train")                             # 60/20/20 chronological split
stealthy = fg.load("ieee118", split="test", families=["Aq","At","Al"])   # family subset ("Ao"/"ramp"/"LRA" alias)
heldout  = fg.load("ieee118", split="train", heldout=True)          # As/Ar excluded from train (Boyaci et al. 2022)

fg.load("ieee118", units="physical")   # default: |V| p.u., P/Q in MW/MVAr, θ in degrees
fg.load("ieee118", units="pu")         # everything per-unit on baseMVA, θ in radians (for ML/physics models)
fg.load("ieee118", release="v0.7.1")   # pin a version for a reproducible experiment (default: the release the installed SDK pins)

Pull a whole split at once for analysis with ds.to_numpy(), ds.to_torch(), ds.to_tf(), or ds.to_pandas().

Generate

Turn any research knob and load the result by name:

fg.generate("ieee118", name="custom",
            per_family=5000, families=["Aq","At","Al"],
            attack_intensity=0.25,          # top of the plausibility band (floor is the ~2% noise level)
            n_benign=30000, seed=7,
            targeting="centrality",         # "uniform" (default) | "centrality" — bias toward critical buses
            targeting_strength=1.5)         # exponential tilt; 0 == uniform, larger = more concentrated

ds = fg.load("custom", split="train")

targeting="centrality" draws attacked buses toward the structurally critical ones (degree + closeness + betweenness centrality; Doostinia et al., IEEE T-IA 2025), modeling a smart attacker instead of a uniform random one. Each generated .h5 also gets a <out>.mag.npz sidecar recording the designed per-bus magnitude and swing plus the band's floor/cap, so you can verify the attacks really landed inside the band.

Also supported: an replay_tau knob (fix the Ar/As replay depth to exactly N frames back, default is a random lag ≥20), N-1 line outages (outage= builds a shard under a post-contingency topology), and your own load profiles (fg.fetch_profile(...) for NYISO/CAISO/ERCOT or bring your own array → fg.generate_states(...) → fg.generate(...)). See docstrings in profiles.py and _core.py.

Continuous streams (LSTM / TGN)

The load/generate shard is a shuffled table of independent labeled snapshots — ideal for a per-scan classifier, but its rows are not consecutive in time. For temporal models and state estimation, each system also ships a continuous attacked stream: one running timeline of 72,000 distinct real-profile operating states (no reuse), ~50% under attack as timed episodes (re-solved on the real NYISO load trajectory), with per-timestep, per-bus labels. Every record carries three aligned measurement layers — for both node and branch-flow measurements:

s = fg.load_stream("ieee118")          # download the published stream (or fg.generate_stream(...) to build one)

# node measurements [T, N, 4] = [|V|, Pinj, Qinj, angle]
s["node_x"]   # OBSERVED feed: attacked+noisy where attacked, benign+noisy elsewhere (the model input)
s["benign"]   # the same meters with the ATTACK REMOVED (noise kept) — what they would read un-attacked
s["clean"]    # NOISELESS, attack-free TRUE state — the SE / reconstruction target
# branch-flow measurements [T, E, 2] = [P_from, Q_from], same three layers
s["edge_x"], s["edge_benign"], s["edge_clean"]

s["y"]          # [T, N] per-bus attack label   s["family"]  # [T] active family (0 = benign)
s["edge_index"] # [2, E] PyG connectivity        s["edge_attr"]  # [E, 8] line features (r,x,b,g,gs,bs,tap,shift)
s["node_m"], s["edge_m"]   # static meter masks — metering is SPARSE, so unmetered channels are zero-filled

Xw, yw = fg.windows(s, W=24, stride=12)  # slice [n, 24, N, 4] LSTM windows + labels

On the measured channels (see node_m/edge_m), observed − benign isolates the attack and benign − clean is meter noise. Those hold exactly for the in-place corruption families (Ad/As/Ar), which share the benign meter draw; for the stealthy re-solve families (Aq/At/Al) the whole operating point moves, so benign is a separate noise draw and the differences carry the state change plus noise — clean (the noiseless true state) is always the exact SE target.

Recipe: a temporal state estimator (attacked window → clean V/θ)

Feed an LSTM/TGN windows of the attacked measurements and train it to recover the clean state. The clean field is the noiseless, attack-free truth at every timestep (even on attacked ones), so the loss is estimated-state-vs-clean-target:

import fdia_graph as fg
import numpy as np

s = fg.load_stream("ieee118")               # one continuous timeline (attacks as timed episodes)

W, stride = 24, 12
Xw, yw = fg.windows(s, W, stride)           # Xw [n,W,N,4] attacked measurements, yw [n,N] attack label
starts = range(0, len(s["node_x"]) - W + 1, stride)
clean_w = np.stack([s["clean"][t:t+W] for t in starts])   # [n,W,N,4] clean state, windowed the same way

# column order is [|V|, Pinj, Qinj, angle]; the SE target is clean |V| and angle:
target = clean_w[..., [0, 3]]               # [n,W,N,2] clean V and theta

# training loop (sketch):
#   pred = model(Xw)                        # your LSTM/TGN: [n,W,N,2] estimated V, theta
#   loss = mse(pred, target)                # estimated state vs clean V/theta

Xw is the attacked, noisy input; target is the clean V/θ it should reconstruct. For a full SE measurement set, add the branch-flow measurements s["edge_x"] (windowed the same way) alongside the node measurements — node + edge from the same scan is exactly what a WLS/robust estimator consumes. Swap "ieee118" for any of the 8 systems, and attacked_frac/families via fg.generate_stream(...) to build a custom stream. The static branch admittance (ds.edge_attr, [E,8], includes edge_gs, edge_bs = 1/(r+jx)) comes from the matching shard fg.load("ieee118") if the model also needs line physics.

Temporal features (temporal_delta, swing) compare each frame to the previous emitted frame, so a stealthy ramp stays a small per-step change while a spike reads as an abrupt jump. Build a custom stream with fg.generate_stream(system, attacked_frac=0.5, families=[...], seed=...).

Three runnable baselines

All three report DR / FA / F1, never raw accuracy: ~98% of bus-scans are clean, so an all-negative model scores 0.98 accuracy while detecting nothing. Decision thresholds are selected on the val split (best F1) and test is evaluated once at that threshold. The headline example follows the protocol our papers use (train on benign + Aq + Ad, hold out As/Ar zero-shot, exclude the slow ramp, score macro-F1 over attackable buses); the other two train on every family so the hard ones stay visible. Each baseline trains in a few CPU minutes.

# shared helpers, used by all three examples
import torch

def pick_tau(logits, y):
    """Decision threshold with the best F1 on the VALIDATION split (never tune on test)."""
    best, tau = 0.0, 0.0
    for q in torch.linspace(0.80, 0.999, 60):
        c = torch.quantile(logits, q)
        p = logits > c
        f1 = 2 * (p & y).sum() / (p.sum() + y.sum()).clamp(min=1)
        if f1 > best: best, tau = float(f1), float(c)
    return tau

def report(p, t):
    dr = (p & t).sum() / t.sum(); fa = (p & ~t).sum() / (~t).sum()
    prec = (p & t).sum() / p.sum().clamp(min=1)
    print(f"DR {dr:.3f}  FA {fa:.4f}  F1 {2*prec*dr/(prec+dr):.3f}")

def macro_f1(p, t):
    """Per-bus F1 averaged over the attackable buses — the localization metric our papers report."""
    f1s = []
    for b in range(t.shape[1]):
        if not t[:, b].any(): continue
        tp = (p[:, b] & t[:, b]).sum(); fp = (p[:, b] & ~t[:, b]).sum(); fn = (~p[:, b] & t[:, b]).sum()
        pr = tp / max(tp + fp, 1); dr = tp / max(tp + fn, 1)
        f1s.append(2 * pr * dr / max(pr + dr, 1e-12))
    return sum(f1s) / len(f1s)

1. Per-bus MLP on the papers' 14-dim feature vector — the headline localizer. Each bus is described by the standardized measurements (4), the meter-availability mask (4, so the model can tell an unobserved channel from a genuine zero on this sparsely metered grid), a local Kirchhoff power residual (2, injection minus incident metered flows — a partial balance, since sparse metering leaves it incomplete at buses with an unmetered incident branch; the meter mask lets the model discount those), the scan-to-scan temporal_delta (2), and the windowed swing (2). Trained under the published protocol — benign + Aq + Ad, with As/Ar held out zero-shot — a 28k-parameter MLP localizes at 0.915 macro-F1 in about five CPU minutes; our tuned paper models reach 0.93–0.95 on the same protocol. Needs pip install "fdia-graph[torch]".

import numpy as np
import torch.nn as nn, torch.nn.functional as F
import fdia_graph as fg

torch.manual_seed(0)
FIELDS = ["node_x", "node_m", "edge_x", "temporal_delta", "swing", "y", "family"]
splits = {"train": fg.load("ieee118", split="train", families=[0, 1, 2]).to_numpy(FIELDS),
          "val":   fg.load("ieee118", split="val",   families=[0, 1, 2]).to_numpy(FIELDS),
          "test":  fg.load("ieee118", split="test",  families=[0, 1, 2, 3, 4]).to_numpy(FIELDS)}
ei = fg.load("ieee118", split="train").edge_index_np
N = splits["train"]["node_x"].shape[1]

def kcl(d):
    """Partial nodal power balance: injection minus incident metered branch flows (a true balance only
    where all incident branches are metered; the meter-mask channels flag the rest)."""
    r = np.array(d["node_x"][:, :, 1:3], np.float32)   # start from [P_inj, Q_inj]
    np.subtract.at(r, (slice(None), ei[0]), d["edge_x"])   # flows leaving the from-bus
    np.add.at(r, (slice(None), ei[1]), d["edge_x"])        # arriving at the to-bus
    return r

def feats(d, stats=None):
    """The papers' 14-dim per-bus vector: measurements(4) + meter mask(4) + KCL(2) + delta(2) + swing(2)."""
    raw = np.concatenate([d["node_x"], kcl(d), d["temporal_delta"]], -1)
    if stats is None: stats = (raw.mean((0, 1)), raw.std((0, 1)) + 1e-9)   # train statistics only
    z = (raw - stats[0]) / stats[1]
    return np.concatenate([z, d["node_m"], d["swing"]], -1).astype(np.float32), stats

Ftr, st = feats(splits["train"])
X = {"train": torch.tensor(Ftr).reshape(-1, 14)}
for s in ("val", "test"): X[s] = torch.tensor(feats(splits[s], st)[0]).reshape(-1, 14)
Y = {s: torch.tensor(d["y"], dtype=torch.float32).reshape(-1) for s, d in splits.items()}

m = nn.Sequential(nn.Linear(14, 160), nn.ReLU(), nn.Dropout(0.1),
                  nn.Linear(160, 160), nn.ReLU(), nn.Dropout(0.1), nn.Linear(160, 1))
opt = torch.optim.AdamW(m.parameters(), 1e-3)
pw = (1 - Y["train"].mean()) / Y["train"].mean()          # class weight from the TRAIN base rate
for step in range(12000):
    j = torch.randint(0, len(X["train"]), (4096,))
    opt.zero_grad()
    F.binary_cross_entropy_with_logits(m(X["train"][j]).squeeze(-1), Y["train"][j], pos_weight=pw).backward(); opt.step()
m.eval()

with torch.no_grad():
    lo = {s: torch.cat([m(X[s][i:i + 65536]).squeeze(-1) for i in range(0, len(X[s]), 65536)]) for s in ("val", "test")}
tau = pick_tau(lo["val"], Y["val"] > 0)                    # threshold tuned on VAL ...
p = (lo["test"] > tau).reshape(-1, N).numpy(); t = (Y["test"] > 0).reshape(-1, N).numpy()
print(f"localization macro-F1: {macro_f1(p, t):.3f}")      # ... reported on TEST
report(torch.tensor(p.ravel()), torch.tensor(t.ravel()))
# localization macro-F1: 0.915
# DR 0.859  FA 0.0002  F1 0.916          (~5 min CPU)

Per-family test DR at that operating point (benign-bus FA 0.01%): Ad 0.94, Aq 0.90, As 0.87 zero-shot, Ar 0.73 zero-shot. Adding the excluded families back drops the pooled all-family F1 to ~0.83, almost entirely because the slow ramp At (DR ~0.10) evades the temporal feature by construction — that gap is the open problem this dataset poses, and the examples below keep it visible by training on every family.

2. Graph model — ARMAConv (PyTorch-Geometric), all families. format="pyg" yields ready Data objects (swing rides along as a node attribute) and a graph-batching loader; preload=True caches the split in RAM so epochs take seconds instead of minutes. Needs pip install "fdia-graph[pyg]".

import torch, torch.nn.functional as F
from torch_geometric.nn import ARMAConv
import fdia_graph as fg

ds = {s: fg.load("ieee118", split=s, format="pyg", preload=True) for s in ("train", "val", "test")}
stats = fg.load("ieee118", split="train").to_numpy(["node_x"])["node_x"]
MU = torch.tensor(stats.mean((0, 1))); SD = torch.tensor(stats.std((0, 1)) + 1e-9)

class GNN(torch.nn.Module):
    def __init__(self, c=6, h=32):
        super().__init__(); self.a = ARMAConv(c, h); self.b = ARMAConv(h, 1)
    def forward(self, g):
        x = torch.cat([(g.x - MU) / SD, g.swing], -1)      # measurements + the swing feature
        return self.b(F.relu(self.a(x, g.edge_index)), g.edge_index).squeeze(-1)

net = GNN(); opt = torch.optim.Adam(net.parameters(), 1e-3); pw = torch.tensor(43.0)
for epoch in range(8):
    for batch in ds["train"].loader(batch_size=64):
        opt.zero_grad()
        F.binary_cross_entropy_with_logits(net(batch), batch.y, pos_weight=pw).backward(); opt.step()

with torch.no_grad():
    ev = {s: [(net(b), b.y > 0) for b in ds[s].loader(batch_size=256, shuffle=False)] for s in ("val", "test")}
lo = {s: torch.cat([x for x, _ in ev[s]]) for s in ev}; yy = {s: torch.cat([y for _, y in ev[s]]) for s in ev}
tau = pick_tau(lo["val"], yy["val"])
report(lo["test"] > tau, yy["test"])
# DR 0.455  FA 0.0009  F1 0.609          (~2.5 min CPU; val F1 is flat from epoch 1 — saturated)

The honest reading: the graph model saturates below the per-bus MLP, and in our papers the same holds with both reading the identical 14-dim input. Spatial message passing smooths exactly the localized per-bus signal swing carries, so graph structure alone does not add localization power here — beating the lightweight baseline with graph or physics information is a research target, not a given.

3. Temporal model — a plain LSTM on the continuous stream. The stream ships raw measurements only, so the example builds its features in place: train-normalized raw channels plus a per-window z-score. Numbers are lower than on the shard for a structural reason: inside a sustained attack episode the rolling window is already contaminated by the attack, so the anomaly fades after onset (temporal-baseline poisoning). The shard's swing avoids this because it was computed against clean history at generation time. Needs pip install "fdia-graph[torch]".

import torch, torch.nn as nn, torch.nn.functional as F
import fdia_graph as fg

(Xtr, ytr), (Xva, yva), (Xte, yte) = fg.torch_windows("ieee118", W=16, stride=8, val_frac=0.1)
mu = Xtr.mean((0, 1)); sd = Xtr.std((0, 1)) + 1e-9
def feats(X):     # measurements (train-normalized) + per-window z-score (the temporal spike feature)
    return torch.cat([(X - mu) / sd, (X - X.mean(1, keepdim=True)) / (X.std(1, keepdim=True) + 1e-6)], -1)
Xtr, Xva, Xte = feats(Xtr), feats(Xva), feats(Xte)

class LSTMDet(nn.Module):
    def __init__(self, c=8, h=32):
        super().__init__(); self.lstm = nn.LSTM(c, h, batch_first=True); self.fc = nn.Linear(h, 1)
    def forward(self, x): return self.fc(self.lstm(x)[0][:, -1]).squeeze(-1)

m = LSTMDet(); opt = torch.optim.Adam(m.parameters(), 1e-3)
pw = (1 - ytr.mean()) / ytr.mean()
for epoch in range(10):
    for i in range(0, len(Xtr), 256):
        opt.zero_grad()
        F.binary_cross_entropy_with_logits(m(Xtr[i:i + 256]), ytr[i:i + 256], pos_weight=pw).backward(); opt.step()

with torch.no_grad():
    lova = torch.cat([m(Xva[i:i + 4096]) for i in range(0, len(Xva), 4096)])
    lote = torch.cat([m(Xte[i:i + 4096]) for i in range(0, len(Xte), 4096)])
tau = pick_tau(lova, yva > 0)
report(lote > tau, yte > 0)
# DR 0.372  FA 0.0055  F1 0.463          (~3.5 min CPU; val F1 0.39 -> 0.47 from 5 to 10 epochs — some headroom left)

These are minutes-of-CPU baselines with deliberate headroom, not the dataset's ceiling. layer="benign"/"clean" on the stream helpers swaps the model input layer (the label stays the attack target); for a state estimator, window the clean layer as the target per the recipe above.

Schema

One HDF5 file per system (ml_only_ieee{14,30,57,89,118,145,200,300}.h5), N buses and E branches. The static graph is stored once; everything else is per record (T total). Access one record via ds[i], a whole split via ds.to_numpy().

Static graph: edge_index [2,E] ([from_bus; to_bus], lines then transformers) and per-unit branch physics via ds.edge_attr [E,8] = series impedance edge_r, edge_x, branch shunt / line charging edge_b, edge_g, series admittance edge_gs, edge_bs = 1/(r+jx), and transformer edge_tap, edge_shift. Bus shunts are node attributes (bus_shunt_g, bus_shunt_b); together they reconstruct Ybus exactly.

Per record:

Field	Shape	Dtype	Meaning
node_x	[N, 4]	float32	node features [ |V|, P_inj, Q_inj, θ ] (units per units=)
node_m	[N, 4]	float32	node availability mask (1 = meter exists; masked entries zeroed)
edge_x	[E, 2]	float32	branch-flow features [ P_from, Q_from ]
edge_m	[E, 2]	float32	edge availability mask
y	[N]	float32	localization target — per-bus label, 1 = attacked
temporal_delta	[N, 2]	float32	current-minus-previous-scan injection [ΔP, ΔQ]
swing	[N, 2]	float32	(v0.6+) windowed per-bus swing — reading minus recent-window mean, over recent-window std (spikes big, ramps small)
family	scalar	int	0 benign · 1 Aq · 2 Ad · 3 As · 4 Ar · 5 At · 6 Al
stealthy	scalar	int	1 if the attack evades classical BDD
split	scalar	int	0 train · 1 val · 2 test (60/20/20 chronological, sequence-safe)
seq_id	scalar	int	ramp-sequence id (≥0 groups a ramp's scans; -1 otherwise)
timestep	scalar	int	source operating-point index
gap	scalar	int	1 for a physics non-convergence NA row (≈0% shipped)

Sparsity is real: node_m/edge_m encode redundancy ≈ 2–3, so a model must consume the masks.

Dataset statistics

Per-system size — the classification shard (fg.load) is 72,000 records per system (36k benign + 6k × 6 attack families), split chronologically 60/20/20:

system	N buses	E branches	records	train	val	test
ieee14	14	20	72,000	43,200	14,400	14,400
ieee30	30	41	72,000	43,200	14,400	14,400
ieee57	57	80	72,000	43,200	14,400	14,400
ieee89	89	210	72,000	43,200	14,400	14,400
ieee118	118	186	72,000	43,200	14,400	14,400
ieee145	145	453	70,039	42,030	14,002	14,007
ieee200	200	245	72,000	43,200	14,400	14,400
ieee300	300	411	72,000	43,200	14,400	14,400

(ieee145 is slightly short because ~2.7% of its operating points don't converge.)

Attacks per split — every system uses the same recipe, and families are drawn from random timesteps, so each family is split ~60/20/20 with none concentrated in a partition (shown for ieee118):

family	train	val	test	total
benign (0)	21,646	7,239	7,115	36,000
Aq stealthy load-scale	3,616	1,228	1,156	6,000
Ad meter corruption	3,620	1,178	1,202	6,000
As meter scaling	3,587	1,233	1,180	6,000
Ar replay	3,666	1,121	1,213	6,000
At temporal ramp	3,480	1,200	1,320	6,000
Al load redistribution	3,585	1,201	1,214	6,000

The continuous stream (fg.load_stream, v0.7.1) is a separate 72,000-timestep timeline per system, ~50% attacked as timed episodes (At/ramp episodes are longest, so they carry the most attacked frames).

Operating-state distributions (from the 72k pool per system):

system	|V| p1 / med / p99 (pu)	θ min / med / max (deg)
ieee14	1.010 / 1.052 / 1.090	−21 / −14 / 0
ieee30	0.956 / 0.980 / 1.000	−6 / −2 / 3
ieee57	0.689 / 0.880 / 1.040	−34 / −13 / 0
ieee89	0.961 / 1.034 / 1.084	−17 / −3 / 33
ieee118	0.943 / 0.984 / 1.050	−1 / 20 / 46
ieee145	0.920 / 1.064 / 1.155	−180 / 2 / 180
ieee200	0.980 / 1.018 / 1.040	−46 / −37 / −22
ieee300	0.869 / 0.992 / 1.065	−91 / −15 / 64

Per-bus |V|, θ, and P/Q injection distributions across the ladder (box = IQR, red = median; data in docs/fig_dataset_stats.csv). Two systems are outliers by construction of the MATPOWER base case, not our generation: case57 runs chronically low-voltage (33 of 57 buses below 0.9 pu even unscaled) and case145 has a very wide angle spread. Both are valid converged operating points; the states are still real, just atypical.

Evaluation protocol

60/20/20 chronological split cut on sequence boundaries (ramps never straddle a split). Equal count per family. Report per-attack-type node-F1, not accuracy — the stealthy families are the hard ones and accuracy hides them.

Citation

If you use this dataset, please cite the attack- and measurement-model sources:

• Yuan, Li & Ren, Modeling load redistribution attacks in power systems, IEEE Trans. Smart Grid 2(2), 2011. (LRA attack)
• Haghshenas, Hasnat & Naeini, A Temporal Graph Neural Network for Cyber Attack Detection and Localization in Smart Grids, IEEE ISGT 2023. (ramp attack)
• Zaman & Lin, PING: Physics-Informed GNNs to Generalize FDIA Localization, NAPS 2025. (measurement model)
• Asprou, Kyriakides & Albu, The Effect of Variable Weights in a WLS State Estimator Considering Instrument Transformer Uncertainties, IEEE Trans. Instrum. Meas. 63, 2014. (accuracy-class meter noise)
• Doostinia, Falabretti, Verticale & Bolouki, A Novel Centrality-Driven ML Approach for Clustering Critical Nodes in Cyber-Physical Power Systems, IEEE Trans. Ind. Appl., 2025. (centrality-guided targeting)
• Boyaci et al., Joint Detection and Localization of Stealth FDIA, IEEE Trans. Smart Grid, 2022. (protocol)

License

Dataset (HDF5 shards and operating-point pools) under CC BY 4.0; source code in src/ and examples/ under MIT. See LICENSE. The data is synthetic, generated from public IEEE test cases, and must not be used for operational decisions.