Applying Physics-Informed Enhanced Super-Resolution Generative
Adversarial Networks to Finite-Rate-Chemistry Flows and Predicting Lean
Premixed Gas Turbine Combustors
- URL: http://arxiv.org/abs/2210.16219v1
- Date: Fri, 28 Oct 2022 15:48:26 GMT
- Title: Applying Physics-Informed Enhanced Super-Resolution Generative
Adversarial Networks to Finite-Rate-Chemistry Flows and Predicting Lean
Premixed Gas Turbine Combustors
- Authors: Mathis Bode
- Abstract summary: This work advances the recently introduced PIESRGAN to reactive finite-rate-chemistry flows.
The modified PIESRGAN-based model gives good agreement in a priori and a posteriori tests in a laminar lean premixed combustion setup.
- Score: 0.0
- License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
- Abstract: The accurate prediction of small scales in underresolved flows is still one
of the main challenges in predictive simulations of complex configurations.
Over the last few years, data-driven modeling has become popular in many fields
as large, often extensively labeled datasets are now available and training of
large neural networks has become possible on graphics processing units (GPUs)
that speed up the learning process tremendously. In fact, the successful
application of deep neural networks in fluid dynamics, such as for
underresolved reactive flows, is still challenging. This work advances the
recently introduced PIESRGAN to reactive finite-rate-chemistry flows. However,
since combustion chemistry typically acts on the smallest scales, the original
approach needs to be extended. Therefore, the modeling approach of PIESRGAN is
modified to accurately account for the challenges in the context of laminar
finite-rate-chemistry flows. The modified PIESRGAN-based model gives good
agreement in a priori and a posteriori tests in a laminar lean premixed
combustion setup. Furthermore, a reduced PIESRGAN-based model is presented that
solves only the major species on a reconstructed field and employs PIERSGAN
lookup for the remaining species, utilizing staggering in time. The advantages
of the discriminator-supported training are shown, and the usability of the new
model demonstrated in the context of a model gas turbine combustor.
Related papers
- Learning CO$_2$ plume migration in faulted reservoirs with Graph Neural
Networks [0.3914676152740142]
We develop a graph-based neural model for capturing the impact of faults on CO$$ plume migration.
We demonstrate that our approach can accurately predict the temporal evolution of gas saturation and pore pressure in a synthetic reservoir with faults.
This work highlights the potential of GNN-based methods to accurately and rapidly model subsurface flow with complex faults and fractures.
arXiv Detail & Related papers (2023-06-16T06:47:47Z) - Forecasting through deep learning and modal decomposition in two-phase
concentric jets [2.362412515574206]
This work aims to improve fuel chamber injectors' performance in turbofan engines.
It requires the development of models that allow real-time prediction and improvement of the fuel/air mixture.
arXiv Detail & Related papers (2022-12-24T12:59:41Z) - Applying Physics-Informed Enhanced Super-Resolution Generative
Adversarial Networks to Turbulent Non-Premixed Combustion on Non-Uniform
Meshes and Demonstration of an Accelerated Simulation Workflow [0.0]
This paper extends the methodology to use physics-informed enhanced super-resolution generative adversarial networks (PIESRGANs) for LES subfilter modeling.
It shows a successful application to a non-premixed temporal jet case.
arXiv Detail & Related papers (2022-10-28T16:27:14Z) - Applying Physics-Informed Enhanced Super-Resolution Generative
Adversarial Networks to Turbulent Premixed Combustion and Engine-like Flame
Kernel Direct Numerical Simulation Data [0.0]
This work advances the recently developed PIESRGAN modeling approach to turbulent premixed combustion.
The resulting model provides good results for a priori and a posteriori tests on direct numerical simulation data of a fully turbulent premixed flame kernel.
arXiv Detail & Related papers (2022-10-28T15:27:46Z) - On the Generalization and Adaption Performance of Causal Models [99.64022680811281]
Differentiable causal discovery has proposed to factorize the data generating process into a set of modules.
We study the generalization and adaption performance of such modular neural causal models.
Our analysis shows that the modular neural causal models outperform other models on both zero and few-shot adaptation in low data regimes.
arXiv Detail & Related papers (2022-06-09T17:12:32Z) - Improving Molecular Representation Learning with Metric
Learning-enhanced Optimal Transport [49.237577649802034]
We develop a novel optimal transport-based algorithm termed MROT to enhance their generalization capability for molecular regression problems.
MROT significantly outperforms state-of-the-art models, showing promising potential in accelerating the discovery of new substances.
arXiv Detail & Related papers (2022-02-13T04:56:18Z) - Closed-form Continuous-Depth Models [99.40335716948101]
Continuous-depth neural models rely on advanced numerical differential equation solvers.
We present a new family of models, termed Closed-form Continuous-depth (CfC) networks, that are simple to describe and at least one order of magnitude faster.
arXiv Detail & Related papers (2021-06-25T22:08:51Z) - Interpretable Data-driven Methods for Subgrid-scale Closure in LES for
Transcritical LOX/GCH4 Combustion [0.0]
The objective of this study is to assess stress models from conventional physics-driven approaches and an interpretable machine learning algorithm.
The accuracy of the random-forest regressor decreased when physics-based constraints are applied to the feature set.
arXiv Detail & Related papers (2021-03-11T00:54:50Z) - Large-scale Neural Solvers for Partial Differential Equations [48.7576911714538]
Solving partial differential equations (PDE) is an indispensable part of many branches of science as many processes can be modelled in terms of PDEs.
Recent numerical solvers require manual discretization of the underlying equation as well as sophisticated, tailored code for distributed computing.
We examine the applicability of continuous, mesh-free neural solvers for partial differential equations, physics-informed neural networks (PINNs)
We discuss the accuracy of GatedPINN with respect to analytical solutions -- as well as state-of-the-art numerical solvers, such as spectral solvers.
arXiv Detail & Related papers (2020-09-08T13:26:51Z) - Combining Differentiable PDE Solvers and Graph Neural Networks for Fluid
Flow Prediction [79.81193813215872]
We develop a hybrid (graph) neural network that combines a traditional graph convolutional network with an embedded differentiable fluid dynamics simulator inside the network itself.
We show that we can both generalize well to new situations and benefit from the substantial speedup of neural network CFD predictions.
arXiv Detail & Related papers (2020-07-08T21:23:19Z) - Kernel and Rich Regimes in Overparametrized Models [69.40899443842443]
We show that gradient descent on overparametrized multilayer networks can induce rich implicit biases that are not RKHS norms.
We also demonstrate this transition empirically for more complex matrix factorization models and multilayer non-linear networks.
arXiv Detail & Related papers (2020-02-20T15:43:02Z)
This list is automatically generated from the titles and abstracts of the papers in this site.
This site does not guarantee the quality of this site (including all information) and is not responsible for any consequences.