Self-Supervised Temporal Pattern Mining for smart agriculture microgrid orchestration under multi-jurisdictional compliance
Introduction: The Learning Journey That Sparked This Research
During my investigation of autonomous energy systems for sustainable agriculture, I encountered a problem that traditional supervised learning couldn't solve. I was working with a research consortium deploying smart microgrids across agricultural regions spanning three different regulatory jurisdictions. The challenge wasn't just optimizing energy distribution—it was discovering hidden temporal patterns in energy consumption, renewable generation, and regulatory constraints that changed with time, location, and jurisdiction.
One evening, while analyzing solar generation data from a vineyard in California's Central Valley, I made a crucial observation. The patterns weren't just daily or seasonal—they followed complex multi-scale rhythms influenced by irrigation schedules, crop growth stages, market electricity prices, and evolving carbon credit regulations. Traditional labeled datasets couldn't capture this complexity because the "right" patterns hadn't been defined yet. Through studying recent advances in self-supervised learning for time series, I realized we needed an approach that could discover these patterns autonomously while respecting jurisdictional boundaries.
This realization led me down a six-month research path exploring self-supervised temporal pattern mining specifically for agricultural microgrids operating under multi-jurisdictional compliance. What emerged was a framework that not only optimizes energy flows but discovers the underlying temporal structure of agricultural operations, energy markets, and regulatory environments.
Technical Background: The Convergence of Multiple Disciplines
The Core Problem Space
Smart agriculture microgrids represent one of the most complex optimization challenges in AI today. They operate at the intersection of:
- Agricultural Temporal Dynamics: Crop growth cycles, irrigation schedules, harvesting periods
- Energy System Physics: Power flow constraints, storage dynamics, renewable intermittency
- Regulatory Compliance: Multiple jurisdictions with different rules for energy trading, carbon accounting, water rights
- Market Economics: Real-time electricity pricing, carbon credit markets, agricultural commodity prices
While exploring temporal representation learning, I discovered that most existing approaches treat these dimensions separately. My experimentation revealed that the most valuable insights emerge from their interactions—how irrigation schedules shift in response to both soil moisture and electricity prices, or how carbon credit trading influences when farms draw from versus feed into the grid.
Self-Supervised Learning for Temporal Data
Self-supervised learning (SSL) has revolutionized how we extract representations from unlabeled data. In my research of temporal SSL specifically, I found three approaches particularly promising for agricultural microgrids:
Temporal Contrastive Learning: Creating positive pairs through temporal transformations (time warping, cropping, masking) and negative pairs from different time periods or locations.
Predictive Coding: Training models to predict future states or reconstruct masked portions of time series.
Temporal Clustering: Discovering natural groupings in temporal patterns without predefined labels.
One interesting finding from my experimentation with these techniques was that agricultural energy patterns exhibit multi-scale periodicity—daily irrigation cycles, weekly market patterns, monthly billing cycles, and annual growing seasons—all interacting simultaneously.
Implementation Framework: Building the Pattern Discovery System
Architecture Overview
The system I developed consists of four interconnected modules:
- Temporal Encoder Network: Learns representations from multi-modal time series
- Pattern Mining Engine: Discovers recurring temporal motifs
- Compliance Constraint Layer: Encodes jurisdictional rules as differentiable constraints
- Orchestration Optimizer: Makes real-time decisions using discovered patterns
Core Implementation: Temporal Encoder with Multi-Scale Attention
During my investigation of transformer architectures for time series, I found that standard positional encodings failed to capture agricultural rhythms. I developed a Seasonal Positional Encoding that explicitly models known periodicities while learning unknown ones.
import torch
import torch.nn as nn
import numpy as np
class SeasonalPositionalEncoding(nn.Module):
"""Positional encoding that captures agricultural temporal rhythms"""
def __init__(self, d_model, max_len=10000, known_periods=None):
super().__init__()
self.d_model = d_model
# Known agricultural periods (in hours)
if known_periods is None:
known_periods = [24, 168, 720, 2160, 8760] # day, week, month, season, year
self.known_periods = known_periods
self.learned_periods = nn.Parameter(torch.randn(5) * 2) # Learn additional periods
def forward(self, x, timestamps):
"""
x: [batch_size, seq_len, d_model]
timestamps: [batch_size, seq_len] in hours from reference
"""
batch_size, seq_len, _ = x.shape
# Create encoding for each known period
encodings = []
for period in self.known_periods:
# Sinusoidal encoding for each period
angle = 2 * np.pi * timestamps / period
sin_enc = torch.sin(angle).unsqueeze(-1)
cos_enc = torch.cos(angle).unsqueeze(-1)
encodings.extend([sin_enc, cos_enc])
# Learned periodic encodings
for i in range(len(self.learned_periods)):
period = torch.sigmoid(self.learned_periods[i]) * 1000 # Scale to reasonable range
angle = 2 * np.pi * timestamps / period
sin_enc = torch.sin(angle).unsqueeze(-1)
cos_enc = torch.cos(angle).unsqueeze(-1)
encodings.extend([sin_enc, cos_enc])
positional_encoding = torch.cat(encodings, dim=-1)
# Project to model dimension if needed
if positional_encoding.shape[-1] != self.d_model:
proj = nn.Linear(positional_encoding.shape[-1], self.d_model)
positional_encoding = proj(positional_encoding)
return x + positional_encoding
Self-Supervised Pre-training Strategy
Through studying contrastive learning papers, I developed a multi-task self-supervised approach specifically for agricultural time series:
class AgriculturalSSL(nn.Module):
"""Self-supervised learning for agricultural temporal patterns"""
def __init__(self, input_dim=10, hidden_dim=256, output_dim=128):
super().__init__()
# Multi-scale temporal encoder
self.daily_encoder = TemporalConv(input_dim, hidden_dim, kernel_size=24)
self.weekly_encoder = TemporalConv(input_dim, hidden_dim, kernel_size=168)
self.seasonal_encoder = LSTMEncoder(input_dim, hidden_dim)
# Projection heads for different SSL tasks
self.contrastive_projection = nn.Sequential(
nn.Linear(hidden_dim * 3, hidden_dim),
nn.ReLU(),
nn.Linear(hidden_dim, output_dim)
)
self.prediction_head = nn.Linear(hidden_dim * 3, input_dim)
def temporal_contrastive_loss(self, anchor, positive, negatives):
"""InfoNCE loss for temporal patterns"""
# Normalize embeddings
anchor = F.normalize(anchor, dim=-1)
positive = F.normalize(positive, dim=-1)
negatives = F.normalize(negatives, dim=-1)
# Positive similarity
pos_sim = torch.sum(anchor * positive, dim=-1)
# Negative similarities
neg_sims = torch.matmul(anchor, negatives.T)
# InfoNCE loss
logits = torch.cat([pos_sim.unsqueeze(1), neg_sims], dim=1)
labels = torch.zeros(logits.shape[0], dtype=torch.long, device=anchor.device)
return F.cross_entropy(logits / 0.1, labels)
def forward(self, x_daily, x_weekly, x_seasonal, timestamps):
# Encode at different scales
daily_repr = self.daily_encoder(x_daily)
weekly_repr = self.weekly_encoder(x_weekly)
seasonal_repr = self.seasonal_encoder(x_seasonal)
# Combine representations
combined = torch.cat([daily_repr, weekly_repr, seasonal_repr], dim=-1)
# SSL tasks
contrastive_repr = self.contrastive_projection(combined)
predictions = self.prediction_head(combined)
return contrastive_repr, predictions
Pattern Mining with Temporal Motif Discovery
One of my most significant discoveries came while experimenting with motif discovery algorithms. Traditional approaches assumed fixed-length patterns, but agricultural operations follow variable-length routines. I adapted the Matrix Profile algorithm for streaming agricultural data:
class AdaptiveMatrixProfile:
"""Adaptive motif discovery for agricultural time series"""
def __init__(self, min_length=6, max_length=168, step_size=1):
self.min_length = min_length # Minimum pattern length (hours)
self.max_length = max_length # Maximum pattern length (1 week)
self.step_size = step_size
def find_motifs(self, time_series, exclusion_zone=None):
"""
Find recurring temporal motifs of variable length
"""
n = len(time_series)
motifs = []
# Try different window lengths
for window_length in range(self.min_length, self.max_length + 1, self.step_size):
if window_length > n:
continue
# Compute matrix profile for this window length
mp, mp_index = self.compute_matrix_profile(time_series, window_length)
# Find motif pairs (most similar subsequences)
for i in range(len(mp)):
if mp[i] < np.percentile(mp, 5): # Top 5% most similar
j = mp_index[i]
# Check exclusion zone (avoid overlapping motifs)
if exclusion_zone is not None:
if abs(i - j) < exclusion_zone:
continue
motif = {
'length': window_length,
'positions': (i, j),
'similarity': 1 - mp[i], # Convert distance to similarity
'pattern': time_series[i:i+window_length]
}
motifs.append(motif)
# Cluster similar motifs across different lengths
clustered_motifs = self.cluster_motifs(motifs)
return clustered_motifs
def compute_matrix_profile(self, ts, m):
"""Compute matrix profile for window length m"""
n = len(ts)
mp = np.full(n - m + 1, np.inf)
mp_index = np.zeros(n - m + 1, dtype=int)
# Simplified implementation - in practice use STUMPY or similar
for i in range(n - m + 1):
subsequence = ts[i:i+m]
best_dist = np.inf
best_idx = -1
for j in range(n - m + 1):
if abs(i - j) < m: # Exclusion zone
continue
dist = np.linalg.norm(subsequence - ts[j:j+m])
if dist < best_dist:
best_dist = dist
best_idx = j
mp[i] = best_dist
mp_index[i] = best_idx
return mp, mp_index
Compliance-Aware Orchestration System
Multi-Jurisdictional Constraint Encoding
The most challenging aspect of this research was encoding diverse regulatory constraints. While exploring constraint optimization techniques, I realized that compliance rules often have temporal dimensions—certain actions are only allowed during specific hours, or credits accumulate at different rates in different jurisdictions.
class JurisdictionalConstraintLayer:
"""Differentiable constraint layer for multi-jurisdictional compliance"""
def __init__(self, jurisdictions):
self.jurisdictions = jurisdictions
# Learnable compliance parameters
self.compliance_weights = nn.ParameterDict({
j: nn.Parameter(torch.ones(24)) for j in jurisdictions
}) # Hourly compliance weights for each jurisdiction
self.penalty_scales = nn.ParameterDict({
j: nn.Parameter(torch.tensor(1.0)) for j in jurisdictions
})
def forward(self, actions, timestamps, locations):
"""
actions: [batch_size, num_actions]
timestamps: [batch_size] in hours
locations: [batch_size] jurisdiction IDs
"""
batch_size = actions.shape[0]
penalties = torch.zeros(batch_size)
for i in range(batch_size):
jurisdiction = locations[i]
hour = int(timestamps[i] % 24)
# Get compliance weight for this hour and jurisdiction
weight = self.compliance_weights[jurisdiction][hour]
penalty_scale = self.penalty_scales[jurisdiction]
# Calculate constraint violations
# Example: Energy export limits during peak hours
if hour in [14, 15, 16, 17]: # Peak afternoon hours
export_limit = 0.5 # Max 50% of capacity can be exported
export_violation = torch.relu(actions[i, 1] - export_limit)
penalties[i] += penalty_scale * weight * export_violation
# Carbon credit accumulation constraints
if actions[i, 2] > 0: # If generating carbon credits
# Different jurisdictions have different credit rates
credit_rate = self.get_credit_rate(jurisdiction, hour)
expected_credits = actions[i, 2] * credit_rate
# Penalize deviations from expected credit patterns
credit_penalty = torch.abs(actions[i, 3] - expected_credits)
penalties[i] += penalty_scale * weight * credit_penalty
return penalties
def get_credit_rate(self, jurisdiction, hour):
"""Get carbon credit accumulation rate based on jurisdiction and time"""
# Learned rates based on historical compliance data
rates = {
'CA': [0.9, 0.9, 0.9, 0.9, 0.9, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0,
1.0, 1.0, 0.8, 0.8, 0.8, 0.8, 0.9, 0.9, 0.9, 0.9, 0.9, 0.9],
'AZ': [1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0,
0.7, 0.7, 0.7, 0.7, 0.8, 0.8, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0],
'NV': [0.8, 0.8, 0.8, 0.8, 0.8, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0,
1.0, 1.0, 0.6, 0.6, 0.6, 0.6, 0.8, 0.8, 0.8, 0.8, 0.8, 0.8]
}
return rates.get(jurisdiction, [1.0] * 24)[hour]
Orchestration Optimization with Discovered Patterns
The final orchestration system integrates discovered patterns with real-time optimization:
python
class MicrogridOrchestrator:
"""Main orchestration system using discovered temporal patterns"""
def __init__(self, pattern_miner, constraint_layer):
self.pattern_miner = pattern_miner
self.constraint_layer = constraint_layer
self.pattern_memory = {} # Store discovered patterns
def orchestrate(self, current_state, forecast, timestamps, location):
"""
Make orchestration decisions using discovered patterns
"""
# Discover relevant patterns in current context
context_patterns = self.discover_context_patterns(
current_state, timestamps, location
)
# Build optimization problem
decision = self.optimize_with_patterns(
current_state, forecast, context_patterns, timestamps, location
)
# Update pattern memory with new experience
self.update_pattern_memory(current_state, decision, timestamps)
return decision
def discover_context_patterns(self, state, timestamps, location):
"""Find patterns relevant to current context"""
relevant_patterns = []
# Check pattern memory for similar contexts
for pattern_id, pattern in self.pattern_memory.items():
similarity = self.calculate_context_similarity(
pattern['context'], state, timestamps, location
)
if similarity > 0.7: # Similarity threshold
pattern['current_similarity'] = similarity
relevant_patterns.append(pattern)
# If no similar patterns found, mine new ones
if not relevant_patterns:
new_patterns = self.pattern_miner.find_motifs(
state['historical_series']
)
relevant_patterns = self.filter_patterns_by_context(
new_patterns, state, timestamps, location
)
return relevant_patterns
def optimize_with_patterns(self, state, forecast, patterns, timestamps, location):
"""Optimize decisions using pattern-informed constraints"""
# Initialize decision variables
n_variables = 5 # [import, export, storage_charge, storage_discharge, curtailment]
decisions = cp.Variable(n_variables)
# Objective: Minim
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