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Cell[TextData[{
  StyleBox["Reaction-Diffusion Dynamics in a Microreactor - \nTheoretical \
Study",
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Cell["Igor PLAZL", "Author"],

Cell[TextData[{
  StyleBox["Assoc. Prof., PhD Chem. Eng.\nChemical Engineering Division, \
Faculty of Chemistry and Chemical Technology, University of Ljubljana\n\
Askerceva 5, SI-1000 Ljubljana, Slovenia",
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  "\n",
  StyleBox["igor.plazl@fkkt.uni-lj.si",
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Cell["Mitja LAKNER", "Author"],

Cell[TextData[{
  StyleBox["Ass. Prof., PhD Math.\nCivil and Geodetic Faculty, University of \
Ljubljana\nJamova 2, SI-1000 Ljubljana, Slovenia",
    FontSize->12],
  StyleBox["\n",
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  StyleBox["In the last decade, Microreactor Technology (",
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  StyleBox["MRT",
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  StyleBox[") as a new concept in chemical engineering has demonstrated the \
advantages of microstructured devices for chemical reactions impressively. \
Microscale reactors are devices whose operations depend on precisely \
controlled design features with characteristic dimensions from submillimeter \
to submicrometer. Due to the small amount of chemicals needed and high rate \
of heat and mass transfer, the systems are especially suited for reactions \
with highly toxic, flammable, and explosive reactants. \n",
    FontSize->12],
  StyleBox["The theoretical description of the reaction-diffusion process in \
a microreactor is investigated in this work. A two-dimensional mathematical \
model, containing convection, diffusion, and a second-order reaction terms, \
was developed to analyze and to forecast the reactor performance. Despite the \
small dimensions of microchannels, it is usually assumed that for liquid \
systems the transport of momentum is governed by the incompressible \
Navier-Stokes equations. A fully developed parabolic velocity profile in a \
microchannel was assumed and considered in proposed mathematical model. Using \
a wide range of theoretical operating conditions, expressed as different (",
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  StyleBox["a dimensionless concentration was calculated for the plug-flow \
reactor (",
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  StyleBox["CSTR",
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  StyleBox[") model, and microreactor 2D model. For the numerical solution of \
the model equations, an implicite finite-difference method improved by \
introduction of non-equidistant differences was used. All models were solved \
by ",
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Cell[TextData[{
  StyleBox["Introduction",
    FontSize->12,
    FontWeight->"Bold"],
  StyleBox["\n\nNano- and Microtechnology are currently areas of rapid growth \
with a huge field of applications. ",
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  StyleBox["Microtechnology has uncovered new scientific solutions and \
challenges in a broad range of areas, from electronics,  medical technology, \
and fuel production and processing to biotechnology, the chemical industry, \
environmental protection,  and process safety. ",
    FontSize->12],
  StyleBox["The microscale reactors are devices whose operations depend on \
precisely controlled design features with characteristic dimensions from \
submillimeter to submicrometer.",
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  StyleBox[" Because of the small amounts of chemicals needed and the high \
rate of heat and mass transfer, microscale systems are especially suited for \
reactions with highly toxic, flammable, and explosive reactants [1,2].",
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  StyleBox["  The microscale reactors do not have to be scaled-up, but \
numbered-up. The fact is that Microreactiontechnology (MRT) has demonstrated \
the advantages of microstructured devices for chemical reactions \
impressively. Numerous reactions, including many notable and industrially \
relevant reactions, have been tried out successfully in microreactors and \
more than 400 publications detailing these successes have appeared in \
peer-reviewed journals [3,4]. T",
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  StyleBox["he small length scale of microreactors reduces transport \
limitations, giving nearly gradientless conditions desirable for the \
determination of reaction kinetics [5,6,7]. ",
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  StyleBox["In the area of catalytic chemistry, microreactors are an \
extremely efficient tool for rapid catalyst screening and for combinatorial \
chemistry.",
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  StyleBox[" In the past few years, several papers have discussed the field \
of miniaturization of catalytic reactors [8,9,10,11].",
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  StyleBox["\n",
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  StyleBox["The goal of our study was to analyze and to forecast the \
behaviour of ",
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  StyleBox["a general second-order irreversible homogeneous reaction",
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    FontSize->12,
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  StyleBox[" taking place in a continuous flow microreactor. A mathematical \
model was developed to describe and predict reactor performance at \
steady-state conditions. Microreactor simulations were compared with ideal \
plug-flow reactor (",
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  StyleBox["y application of ",
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used to solve t",
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A special attention was devoted to the ",
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  StyleBox["Let us consider a second-order irreversible homogeneous reaction \
",
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parabolic velocity profile, developed in the y-direction. ",
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  StyleBox["Reactive components ",
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  StyleBox["A",
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  StyleBox[" and ",
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Kfm_Kfm_Kfm_Kfm_Kfl:Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_
Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_K`Y_Kfm_Kfm_Kfm_Kfm_Kfm_
Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_
2Vm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_
Kfm_Kfm_Kfm_Kfm_Kfm_Kfl:Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_
Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_K`Y_Kfm_Kfm_Kfm_Kfm_
Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_
Kfm_2Vm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_Kfm_
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