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George J. Moridis

Researcher at Lawrence Berkeley National Laboratory

Publications -  307
Citations -  14455

George J. Moridis is an academic researcher from Lawrence Berkeley National Laboratory. The author has contributed to research in topics: Clathrate hydrate & Hydrate. The author has an hindex of 61, co-authored 285 publications receiving 12384 citations. Previous affiliations of George J. Moridis include Texas A&M University & National University of Singapore.

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Journal ArticleDOI

SeTES: A self-teaching expert system for the analysis, design, and prediction of gas production from unconventional gas resources

TL;DR: SeTES is the first implementation of a novel architecture that allows previously independent analysis methods and tools to share data, integrate results, and intelligently and iteratively extract the most value from the dataset.

Preliminary report on the economics of gas production from natural gas hydrates

TL;DR: In this article, economic studies on simulated natural gas hydrate reservoirs have been compiled to estimate the price of natural gas that may lead to economically viable production from the most promising gas hydrates accumulations.
Proceedings ArticleDOI

Gas Hydrate Production Testing: Design Process and Modeling Results

TL;DR: In this article, the authors discuss the data required for a reliable estimate of gas production, and provide insights into production conditions and test well operating parameters that can adversely affect a planned test.
Journal ArticleDOI

A New Modeling Framework for Multi-Scale Simulation of Hydraulic Fracturing and Production from Unconventional Reservoirs

TL;DR: In this paper, the authors describe a new modeling framework for microscopic to reservoir-scale simulations of hydraulic fracturing and production, which is based upon a fusion of two existing high-performance simulators for reservoirscale behavior: the GEOS code for hydromechanical evolution during stimulation and the TOUGH+ code for multi-phase flow during production.
Journal ArticleDOI

The Use of Wavelet Transforms in the Solution of Two-Phase Flow Problems

TL;DR: In this article, the authors used wavelets to solve the non-linear Partial Differential Equation (PDE) of two-phase flow in one dimension, where wavelet transforms allow a drastically different approach in the discretization of space.