QuTree: A tree tensor network package
Project description
pyQuTree
A smaller python version of the Tree Tensor Network library Qutree[^1] currently centered around optimization.
Documentation
Full documentation is available at https://pyqutree-ttn.readthedocs.io
Installation
Install pyQuTree from PyPI:
pip install pyqutree
Or install the latest development version from GitHub:
pip install git+https://github.com/roman-ellerbrock/pyQuTree.git
For developers, create a conda environment via:
conda env {create, update} --file environment.yml
conda activate qutree
Usage
High-Level Interface
For quick optimization of arbitrary functions, use the convenience interface:
from qutree import optimize_function
# Define your function with named parameters
def rosenbrock(x, y):
return (1 - x)**2 + 100*(y - x**2)**2
# Define parameter bounds
bounds = {'x': (-2, 2), 'y': (-1, 3)}
# Optimize!
result = optimize_function(rosenbrock, bounds)
print(f"Optimal x={result['x']['x']:.3f}, y={result['x']['y']:.3f}")
print(f"Minimum value: {result['fun']:.6f}")
Practical Example - Hyperparameter Tuning:
from qutree import optimize_function
import numpy as np
# Define your objective (e.g., validation error as a function of hyperparameters)
def model_error(learning_rate, batch_size, dropout_rate, l2_reg):
"""Simulate model validation error (replace with your actual model training)."""
# This is a placeholder - replace with your actual model training/validation
error = (learning_rate - 0.001)**2 + (batch_size - 64)**2 / 1000
error += (dropout_rate - 0.3)**2 + (l2_reg - 0.01)**2
return error
# Define hyperparameter search space
bounds = {
'learning_rate': (1e-5, 1e-1),
'batch_size': (16, 128),
'dropout_rate': (0.0, 0.5),
'l2_reg': (1e-6, 1e-1)
}
# Use different grid resolutions for different parameters
# (finer grid for parameters you want to optimize more precisely)
grid_points = {
'learning_rate': 25, # Fine grid for learning rate
'batch_size': 15, # Coarse grid for batch size
'dropout_rate': 11, # Coarse grid for dropout
'l2_reg': 21 # Medium grid for regularization
}
# Optimize hyperparameters
result = optimize_function(model_error, bounds, grid_points=grid_points, n_sweeps=5)
print("Best hyperparameters:")
for param, value in result['x'].items():
print(f" {param}: {value:.6f}")
print(f"Best validation error: {result['fun']:.6f}")
print(f"Function evaluations: {result['n_calls']}")
Low-Level Interface
You can also use the low-level tree tensor network API directly:
from qutree import *
def V(x):
# change with your objective function
return np.sum((x-np.ones(x.shape[0]))**2)
N, r, f, nsweep = 21, 4, 3, 6
objective = Objective(V)
# create a tensor network, e.g. a balanced tree
tn = balanced_tree(f, r, N)
# Create a primitive grid and tensor network grid
primitive_grid = [linspace(-1., 3., N)] * f
# tensor network optimization
tn_updated = ttnopt(tn, objective, nsweep, primitive_grid)
print(objective)
dataframe = objective.logger.df
print(dataframe)
For detailed tutorials and usage examples, see the documentation:
More examples can be found in examples/ttopt_example.ipynb.
If Qutree was useful in your work, please consider citing the paper[^1].
References
[^1] Roman Ellerbrock, K. Grace Johnson, Stefan Seritan, Hannes Hoppe, J. H. Zhang, Tim Lenzen, Thomas Weike, Uwe Manthe, Todd J. Martínez; QuTree: A tree tensor network package. J. Chem. Phys. 21 March 2024; 160 (11): 112501. https://doi.org/10.1063/5.0180233
[^2] I created the present tree tensor network version which is currently unpublished. It is inspired by Ivan Oseledets, Eugene Tyrtyshnikov, TT-cross approximation for multidimensional arrays, Linear Algebra and its Applications, Volume 432, Issue 1, 2010, Pages 70-88, https://doi.org/10.1016/j.laa.2009.07.024.
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