12,806 research outputs found
Utilizing rapid prototyping 3D printer for fabricating flexographic PDMS printing plate
Recently printed electronic field is significantly growth. Printed electronic is to develop electrical devices by printing method. Conventional printing method that has been studied for this kind of printed electronic such as flexographic, micro contact printing, screen printing, gravure and ink jet. In flexographic and microcontact printing, a printing plate is used to transfer the designed and desired pattern to substrate through conformed contact. Therefore printing plate is play a big role in this area. Printing plate making by photopolymer which used in flexographic have limitation in achieving a micro-scale of pattern size. However, printing plate of microcontact printing have an advantages in producing micro, even nano-scale size by PDMS (Polydimethylsiloxane). Hence, rapid prototyping 3D printer was used for developing a PDMS micro-scale printing plate which will be used in reel to reel (R2R) flexographic due to high speed, low cost, mass production of this type of printing process. The flexibility of 3D printer in producing any shape of pattern easily, contributed the success of this study. A nickel plating and glass etching master pattern was used in this study too as master pattern mould since 3D printer has been reached the micro size limitation. The finest multiple solid line array with 1mm width and 2mm gap pattern of printing plate was successfully fabricated by 3D printer master mould due to size limitation of the FDM (Fused Deposition Modeling) 3D printer nozzle itself. However, the micro-scale multiple solid line array of 100micron and 25micron successfully made by nikel platting and glass etching master mould respectively. Those types of printing plate producing method is valueable since it is easy, fast and low cost, used for micro-flexographic in printed electronic field or biomedical application
On entropy, specific heat, susceptibility and Rushbrooke inequality in percolation
We investigate percolation, a probabilistic model for continuous phase
transition (CPT), on square and weighted planar stochastic lattices. In its
thermal counterpart, entropy is minimally low where order parameter (OP) is
maximally high and vice versa. Besides, specific heat, OP and susceptibility
exhibit power-law when approaching the critical point and the corresponding
critical exponents respectably obey the Rushbrooke
inequality (RI) . Their analogues in percolation,
however, remain elusive. We define entropy, specific heat and redefine
susceptibility for percolation and show that they behave exactly in the same
way as their thermal counterpart. We also show that RI holds for both the
lattices albeit they belong to different universality classes.Comment: 5 pages, 3 captioned figures, to appear as a Rapid Communication in
Physical Review E, 201
Scale-free network topology and multifractality in weighted planar stochastic lattice
We propose a weighted planar stochastic lattice (WPSL) formed by the random
sequential partition of a plane into contiguous and non-overlapping blocks and
find that it evolves following several non-trivial conservation laws, namely
is independent of time , where
and are the length and width of the th block. Its dual on the
other hand, obtained by replacing each block with a node at its center and
common border between blocks with an edge joining the two vertices, emerges as
a network with a power-law degree distribution where
revealing scale-free coordination number disorder since
also describes the fraction of blocks having neighbours. To quantify the
size disorder, we show that if the th block is populated with then its distribution in the WPSL exhibits multifractality.Comment: 7 pages, 8 figures, To appear in New Journal of Physics (NJP
Database independent Migration of Objects into an Object-Relational Database
This paper reports on the CERN-based WISDOM project which is studying the
serialisation and deserialisation of data to/from an object database
(objectivity) and ORACLE 9i.Comment: 26 pages, 18 figures; CMS CERN Conference Report cr02_01
Emergence of fractal behavior in condensation-driven aggregation
We investigate a model in which an ensemble of chemically identical Brownian
particles are continuously growing by condensation and at the same time undergo
irreversible aggregation whenever two particles come into contact upon
collision. We solved the model exactly by using scaling theory for the case
whereby a particle, say of size , grows by an amount over the
time it takes to collide with another particle of any size. It is shown that
the particle size spectra of such system exhibit transition to dynamic scaling
accompanied by the emergence of fractal of
dimension . One of the remarkable feature of this
model is that it is governed by a non-trivial conservation law, namely, the
moment of is time invariant regardless of the choice of the
initial conditions. The reason why it remains conserved is explained by using a
simple dimensional analysis. We show that the scaling exponents and
are locked with the fractal dimension via a generalized scaling relation
.Comment: 8 pages, 6 figures, to appear in Phys. Rev.
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