nan Nurhasan
Tokyo Institute of Technology
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Publication
Featured researches published by nan Nurhasan.
Earth, Planets and Space | 2006
Nurhasan; Yasuo Ogawa; Naoto Ujihara; S. Bülent Tank; Yoshimori Honkura; Shin’ya Onizawa; Takehiko Mori; Masahiko Makino
Kusatsu-Shirane volcano, Japan, is known for its active phreatic eruptions. We have investigated its hydrothermal system by conducting audio-magnetotelluric soundings at 22 stations along a profile that extends across the volcano. The final two-dimensional model is characterized by two conductors. One is a 300- to 1000-m-thick conductor of 1–10 Ωm, which is located on the eastern slope and covered with 200-m-thick resistive layers of Kusatsu-Shirane lava and pyroclastics. This conductor indicates the presence of a Montmorillonite-rich layer of Pliocene volcanic rocks that may function both as an impermeable floor for the shallow fluid path from the peak to the hot springs to the east and as an impermeable cap for the deeper fluid path from the summit region to the foot of the volcano. The second conductor is found at a depth of 1–2 km from the surface, at the peak of the volcano, and its resistivity is as low as 1 Ωm or less. This low resistivity can be explained by fluids containing high concentrations of chloride and sulfate which were supplied from the magmatic gases. Micro-earthquakes cluster above this conductor, and the cut-off of the earthquakes corresponds to the top of the conductor. This conductor infers the presence of the fluid reservoir, and the upward release of these fluids from the reservoir through the conduit presumably triggers the micro-earthquakes at the peak area of the volcano. Crustal deformation modeling using GPS and leveling data of the past 10 years revealed that the center of the deflation coincides with the top of the second conductor, indicating that the fluid reservoir itself can be hosting the deformation.
Journal of Physics: Conference Series | 2018
Tiffany Tjong; Lisa’ Yihaa Roodhiyah; Nurhasan; Doddy Sutarno
In this work, an inversion scheme was performed using a vector finite element (VFE) based 2-D magnetotelluric (MT) forward modelling. We use an inversion scheme with Singular value decomposition (SVD) method toimprove the accuracy of MT inversion.The inversion scheme was applied to transverse electric (TE) mode of MT. SVD method was used in this inversion to decompose the Jacobian matrices. Singular values which obtained from the decomposition process were analyzed. This enabled us to determine the importance of data and therefore to define a threshold for truncation process. The truncation of singular value in inversion processcould improve the resulted model.
Journal of Physics: Conference Series | 2016
Rudy Prihantoro; Doddy Sutarno; Nurhasan
In this work, we seek numerical solution of 3-D Magnetotelluric (MT) using edge- based finite element method. This approach is a variant of standard finite element method and commonly referred as vector finite-element (VFE) method. Nonphysical solutions usually occurred when the solution is sought using standard finite element which is a node based element. Vector finite element attempt to overcome those nonphysical solutions by using the edges of the element as vector basis. The proposed approach on solving second order Maxwell differential equation of 3-D MT is using direct solver rather than iterative method. Therefore, divergence correction to accelerate the rate of convergence for its iterative solution is no longer needed. The utilization of direct solver has been verified previously for correctness by comparing the resulting solution to those given by analytical solution, as well as the solution come from the other numerical methods, for earth layered model, 2-D models and COMMEMI 3D-2 model. In this work, further verification resulted from recent comparison model of Dublin Test Model 1 (DTM1) is presented.
THE 5TH INTERNATIONAL CONFERENCE ON MATHEMATICS AND NATURAL SCIENCES | 2015
Rudy Prihantoro; Doddy Sutarno; Nurhasan
Magnetotelluric (MT) is a passive electromagnetic (EM) method which measure natural variations of electric and magnetic vector fields at the Earth surface to map subsurface electrical conductivity/resistivity structure. In this study, we obtained numerical solution of three-dimensional (3-D) MT using vector finite element method by solving second order Maxwell differential equation describing diffusion of plane wave through the conductive earth. Rather than the nodes of the element, the edges of the element is used as a vector basis to overcome the occurrence of nonphysical solutions that usually faced by scalar (node based) finite element method. Electric vector fields formulation was used and the resulting system of equation was solved using direct solution method to obtain the electric vector field distribution throughout the earth resistivity model structure. The resulting MT response functions was verified with 1-D layered Earth and 3-D2 COMMEMI outcropping structure. Good agreement is achieved for b...
4TH INTERNATIONAL CONFERENCE ON MATHEMATICS AND NATURAL SCIENCES (ICMNS 2012): Science for Health, Food and Sustainable Energy | 2014
Rudy Prihantoro; Nurhasan; Doddy Sutarno; Yasuo Ogawa; Has Priahadena; Dini Fitriani
Earth electrical / geoelectrical conductivity may vary in any direction in a complex earth model. When conductivity only varying within one direction such as depth, it is considered as an one-dimensional (1-D) structure model. Two-dimensional (2-D) and three-dimensional (3-D) structure have more degrees of conductivity variation. In magnetotelluric (MT) surveys localized heterogeneities in conductivity near the Earths surface distort the electromagnetic (EM) response produced by the underlying or regional conductivity structure under investigation. Several attempts had been done to remove this distortion effect in measured MT transfer functions (impedances tensor) by a series of techniques and general conductivity models of increasing complexity. The most common technique are Bahrs method and Groom-Bailey decompositions, that is restricted by assumption of two dimensional (2D) regional conductivity structure. MT phase tensor technique proposed by Caldwell et al. (2004) requires no assumption about the...
Journal of the Faculty of Science, Hokkaido University. Series 7, Geophysics | 2004
Takeshi Hashimoto; Tohru Mogi; Yasunori Nishida; Yasuo Ogawa; Naoto Ujihara; Mitsuhiro Oikawa; Masaki Saito; Nurhasan; Shoei Mizuhashi; Tohru Wakabayashi; Ryokei Yoshimura; Anthony W. Hurst; Mitsuru Utsugi; Yoshikazu Tanaka
Journal of Physics: Conference Series | 2018
Lisa’ Yihaa Roodhiyah; Tiffany Tjong; Nurhasan; D Sutarno
Programme and abstracts the Volcanological Society of Japan | 2009
Yasuo Ogawa; Nurhasan; S. B. Tank; Naoto Ujihara; Yoshimori Honkura; T. Yamawaki
Programme and abstracts the Volcanological Society of Japan | 2006
Nurhasan; Yasuo Ogawa; Naoto Ujihara; S. B. Tank; Yoshimori Honkura
Conductivity anomaly研究会論文集 | 2006
Nurhasan; Yasuo Ogawa; Naoto Ujihara
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National Institute of Advanced Industrial Science and Technology
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