preloader

polySML - PSI

model-image

This suite of standalone software is to predict mechanical, thermal, conductivity, filtration and separation etc. properties for variant polymer materials.

0 Download

The polySML-PSI software can be download from:

1 Purpose

This model provides the prediction for three interaction parameters between polymer and solvent and the evaluation of the good/poor solvent for polymers.

2 Requirements

Windows operation systems, including win7/vista/win8/win10 64Bit, at least 800M RAM and 1.5G free disk space needed.

Note: Spaces and special characters are not permitted in the installation directory.

3 Usage

  1. Input correct SMILES for polymer (trimer) end with * (SMILES can be queried from Pubchem https://pubchem.ncbi.nlm.nih.gov/ ).

  2. Input correct SMILES for solvent.

  3. Input testing temperature.

  4. Check all the inputs correct and click Submit for predictions.

    PSI_SNAPSHOT

4 Predictor: polySML-PSI

4.1 Regression models

Flory-Huggins interaction parameter(χ)

The $χ$ is defined through the mixing free energy ($ΔG_{mix}$) for a polymer solution, written as:

$$ \frac{\Delta G_{mix}}{RT} = \frac{\phi_P}{N}ln \phi_P + (1 - ln \phi_P) ln (1- \phi_P) + \chi\phi_P(1-\phi_P) $$

Where $ϕ_P$ is the volume fraction of polymer, and $χ$ can be calculated by $χ = 0.5(ε_{PP}+ε_{SS}) - ε_{PS}$, with $ε_{PP}$, $ε_{SS}$, $ε_{PS}$ are the paired interactions for polymer-polymer, solvent-solvent and polymer-solvent, respectively.

Hildebrand solubility parameter(Δδ)

The Hildebrand solubility ($Δδ$) is derived from the difference for the square root of cohesive energy density ($e_{coh}$, MPa) between polymer and solvent:

$$ \Delta \delta =|\delta_S - \delta_P|=|e_{coh,S}^{1/2}- e_{coh,P}^{1/2}| $$

Hansen solubility parameter(RED)

The RED is the relative distance of Ra against the interaction radius ($R_0$) of polymer, defined as:

$$ RED=\frac{\sqrt{4(\delta D_P-\delta D_S)^2) + (\delta P_P-\delta P_S)^2) + (\delta H_P-\delta H_S)^2}}{R_0} $$

Here $δ_D$ for dispersion (van der Waals), $δ_P$ for polarity (dipole moment) and $δ_H$ for hydrogen bonding.

4.2 Classification models

According to the cutoff values ($χ=0.5$, $Δδ=2.0$ $MPa^{1/2} $, $RED$=1.0 ), we got classification models which can divide the solvent into good or poor. The output result is Y means that good compatibility for a pair of polymer and solvent, on the contrary, the result is N.

5 References

Users are encouraged to cite the following references for special predictors.

  1. Liu T, Liu L, Cui F, Ding F, & Li Y Predict the performance of Polyvinylidene fluoride, ployethersulfone and polysulfone micro/ultra/nano-filtration membranes, 2020, J. Mater. Chem. A, 2020, 8,21862–21871.

  2. Liu L, Chen W, Liu T, Kong X, Zheng J, & Li Y Rational design of hydrocarbon-based sulfonated copolymers for proton exchange membranes J. Mater. Chem. A, 2019 7:11847-11857.

  3. Liu L, Chen W, & Li Y A Statistical Study of Proton Conduction in $Nafion^®$-based Composite Membranes: Prediction, Filler Selection and Fabrication Methods J. Membr. Sci., 2018 549:393-402.

  4. Liu L, Chen W, & Li Y An overview of the proton conductivity of nafion membranes through a statistical analysis J. Membr. Sci., 2016 504:1-9.

6 Limitation

Current models mainly focus on the types of polymers and solvents reported. For novel materials, chemical structures, predictions are made based on knowledge, confidence needs validation in blind-test. We are not guarantee the prediction is fully accurate but guidelines are possible.

7 Bug report and suggestions

Please contact either lyliu@ciac.ac.cn or yunqi@ciac.ac.cn for bugs or suggestions.

8 About us

We are a research group dedicated in structure and machine learning study on polymer materials. We are welcoming suggestions and collaborations. Contact Prof. Yunqi Li for further information.