BEGIN:VCALENDAR
VERSION:2.0
PRODID:-//CERN//INDICO//EN
BEGIN:VEVENT
SUMMARY:Computational approaches for electronic properties of semiconducti
 ng materials and nanostructures
DTSTART;VALUE=DATE-TIME:20121018T101500Z
DTEND;VALUE=DATE-TIME:20121018T104500Z
DTSTAMP;VALUE=DATE-TIME:20261010T220224Z
UID:indico-contribution-99-167@indico.ipb.ac.rs
DESCRIPTION:Speakers: Nenad Vukmirovic (Scientific Computing Laboratory\, 
 Institute of Physics Belgrade\, University of Belgrade)\nDensity functiona
 l theory (DFT) provides a reliable theoretical framework for studying the 
 electronic properties of atoms\, molecules\, bulk materials\, surfaces\, i
 nterfaces\, etc. However\, due to its computational effort\, the calculati
 ons based on DFT are typically performed only for relatively small molecul
 es or for crystalline materials where periodicity of the structure can be 
 exploited. There is a wealth of highly relevant systems which are currentl
 y beyond the reach of standard DFT calculations\, such as\, for example\, 
 disordered conjugated polymers\, inorganic nanocrystals\, and polycrystall
 ine materials. To study these systems\, one typically needs to do the calc
 ulation for a supercell containing thousands of atoms to get reliable info
 rmation about the properties of the system.\n\nThe methods that can be use
 d to study even such systems will be presented and computational aspects o
 f the applications of these methods will be discussed. \n\nCharge patching
  method (CPM) [1] is the method for the construction of electronic charge 
 density of the system that avoids demanding self-consistent DFT calculatio
 ns. It is based on the idea that electronic charge density in the neighbor
 hood of an atom depends mainly on its local environment. Such an assumptio
 n is typically valid in semiconducting and insulating materials without an
 y long-range charge transfer. The contribution of each atom to electronic 
 charge density of the system is therefore extracted from the calculation o
 f some small prototype system where atoms have the same environment as in 
 the large system under study. Electronic charge density of the large syste
 m is then simply obtained by adding the contributions of each atom. With e
 lectronic charge density at hand\, one gets the single-particle Hamiltonia
 n by solving the Poisson equation for the Hartree potential and using the 
 local density approximation formula for the exchange-correlation potential
 .\n\nTo study the electrical properties of the material\, one does not nee
 d to calculate all the electronic states of the Hamiltonian but only these
  in the region near the band gap. Overlapping fragments method (OFM) [2] w
 as developed to efficiently find these states. The method is in particular
  suited to study disordered conjugated polymers [3]. It is based on the di
 vison of the system into fragments and the representation of the Hamiltoni
 an in the basis of molecular orbitals of these fragments. It is typically 
 sufficient to use only a few molecular orbitals of each fragment. This app
 roach strongly reduces the size of the Hamiltonian  matrix that needs to b
 e diagonalized down to the size of several hundreds.\n\nFinally\, several 
 applications of these methods in the studies of organic solar cell materia
 ls will be briefly presented.\n\n[1] N. Vukmirovic and L.-W. Wang\, J. Che
 m. Phys. 128\, 121102 (2008).\n[2] N. Vukmirovic and L.-W. Wang\, J. Chem.
  Phys. 134\, 094119 (2011).\n[3] N. Vukmirovic and L.-W. Wang\, J. Phys. C
 hem. B 115\, 1792 (2011).\n\nhttps://events.saifa.rs/event/291/contributio
 ns/167/
LOCATION:National Library of Serbia
URL:https://events.saifa.rs/event/291/contributions/167/
END:VEVENT
BEGIN:VEVENT
SUMMARY:Reflections on Paralelization of Gravity Inversion
DTSTART;VALUE=DATE-TIME:20121018T104500Z
DTEND;VALUE=DATE-TIME:20121018T111500Z
DTSTAMP;VALUE=DATE-TIME:20261010T220224Z
UID:indico-contribution-99-175@indico.ipb.ac.rs
DESCRIPTION:Speakers: Neki Frasheri (Polytechnic University of Tirana\, Fa
 culty of Information Technology)\nIn the paper there is presented a summar
 y of results obtained for the parallelization of 3D gravity inversion usin
 g the principle of algorithm CLEAN [Hogborn 1974]\, undertaken in framewor
 k o f FP7 project HP-SEE. The problem is “ill posed” with the definiti
 on of [Hadamard 1902].\nThe core of our algorithm consists in cross-calcul
 ation of the effect of 3D array of underground nodes to each of 2D array g
 round surface points. The process is iterative\, updating at each iteratio
 n the mass density of one node with a predefined step in order to decrease
  of the least squares error. The volume of calculations for each iteration
  was calculated of the order O (N^5). The number of iterations to obtain t
 he same anomalous body resulted of the order O (N^3)\, leading to an order
  of calculations O (N^8). \nExperiments were carried out in two HPC system
 s – the HPCG system of IICT-BAS in Sofia\, Bulgaria\, and in the SGE sys
 tem of NIIFI at University of Pécs\, Hungary\, using both OpenMP and MPI.
  Obtained results confirmed the order of calculations of O (N^8). The abso
 lute user-time and wall-time was obtained. For moderate sized models with 
 geosection 4000m*4000m*2000m using 3D arrays of 101*101*51 nodes\, using u
 p to 1\,000 parallel cores\, the run-time reached the level of 100\,000 se
 conds (27 hours). \nTests with models and field data resulted with clear m
 ass density contrasts between the anomalous bodies and the medium where th
 ey were situated\, in the same way as in real geological structures. Tests
  with multi-bodies geosections indicated the tendency of the algorithm to 
 converge towards single body solutions. \nMPI tests carried out in HPCG sy
 stem of IICT-BAS showed a systematic time overhead when the number of para
 llel processes increased from 8 to 32. Hypothesizing that this was caused 
 because of inter-process communication between computer nodes\, a predicti
 on of potential run-time in multi-cluster MPI grid platforms was undertake
 n\, taking into consideration the relative low bandwidth of campus and met
 ropolitan links (compared with the bandwidth of the BUS connecting cores o
 f a computer node). The extrapolation of data led to the hypothesis that t
 he increase in cores using multi-cluster grids may not result in reduction
  of the run-time.\n\nhttps://events.saifa.rs/event/291/contributions/175/
LOCATION:National Library of Serbia
URL:https://events.saifa.rs/event/291/contributions/175/
END:VEVENT
BEGIN:VEVENT
SUMMARY:Using Structured Adaptive Computational Grid for Solving Multidime
 nsional Computational Physics Tasks
DTSTART;VALUE=DATE-TIME:20121018T094500Z
DTEND;VALUE=DATE-TIME:20121018T101500Z
DTSTAMP;VALUE=DATE-TIME:20261010T220224Z
UID:indico-contribution-99-188@indico.ipb.ac.rs
DESCRIPTION:Speakers: Peter Bogatencov (RENAM Association)\nIn the work de
 scribed the algorithm and program for solving multidimensional problems re
 presented by differential equations with partial derivatives adopted for u
 sing SEE regional HPC resources. The algorithm based on the AMR method - a
 daptive mesh refinement of the computational grid. Utilization of AMR meth
 od can significantly improve the resolution of the difference grid in area
 s of high interest and accelerate the processes of the multi-dimensional p
 roblems calculating.\nOne of the methods that allow developing optimized a
 pplications and speeding up the process of complicated models execution is
  the method based on adaptive refinement of computational mesh – AMR (Ad
 aptive Mesh Refinement) method. Many complex problems of continuum mechani
 cs are numerically solved on structured or unstructured grids. To improve 
 the accuracy of the calculations is necessary to choose a sufficiently sma
 ll grid (with a small cell size). This leads to the drawback of a substant
 ial increase of computation time. Therefore\, for the calculations of comp
 lex problems it is reasonable to use AMR method. That is\, the grid refine
 ment is performed only in the areas of interest of the structure\, where e
 .g. the shock waves are generated\, or a complex geometry or other such fe
 atures exist. Applying AMR the computing time is greatly reducing and the 
 execution of the application on the resulting sequence of nested\, decreas
 ing nets can be parallelized. We are considering solution of two- and thre
 e- dimensional tasks of gas dynamics that have obvious practical interest.
  These solutions can be applied to many nowadays problems. However\, the m
 aking of three-dimensional calculations for high definition grids requires
  large computational resources.\nIn all cases\, at the beginning of solvin
 g the problem we define a way to highlight areas in which we need to const
 ruct the grid\, and then the program builds a sequence of grids and makes 
 a decision on them. During calculations in the computational area there ar
 e domains with large gradients of the parameters - such as temperature\, p
 ressure\, density and others. These areas are contiguous with areas with a
  smooth behavior of the investigated functions. Therefore\, to reduce the 
 requirements for computing resources a detailed grid with small mesh sizes
  can be created only in areas of high gradients. Approach to creation of s
 uch area - adaptive mesh refinement will significantly clarify the definit
 ion of the multi-dimensional flows features. The proposed AMR method is th
 e most suitable method of grid generation for solving three-dimensional pr
 oblem of the collapsing star. \nCalculations using of AMR method based on 
 the hierarchical grid cells\, which can significantly improve the quality 
 of the calculations in the various fields of science and engineering. Prog
 ram based on AMR technology uses object-oriented approach\, which is avail
 able in the current version of Fortran 90.\n\nhttps://events.saifa.rs/even
 t/291/contributions/188/
LOCATION:National Library of Serbia
URL:https://events.saifa.rs/event/291/contributions/188/
END:VEVENT
END:VCALENDAR
