Academic literature on the topic 'Two area'

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Journal articles on the topic "Two area"

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GIAMPAOLI, S., A. MENOTTI, P. CANNATELLI, et al. "Mortality and coronary events in two Italian MONICA areas: Area Latina and Area Brianza." Acta Medica Scandinavica 224, S728 (2009): 67–72. http://dx.doi.org/10.1111/j.0954-6820.1988.tb05555.x.

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Lee, Sang-Eun, and Key-Il Shin. "Two Stage Small Area Estimation." Korean Journal of Applied Statistics 25, no. 2 (2012): 293–300. http://dx.doi.org/10.5351/kjas.2012.25.2.293.

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Kindon, Sara. "Participatory video as a feminist practice of looking: ‘take two!’." Area 48, no. 4 (2015): 496–503. http://dx.doi.org/10.1111/area.12246.

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ALLAM, REZK, and CHRISTIAN MIRA. "“CROSSROAD AREA- DISSYMMETRICAL SPRING AREA — SYMMETRICAL SPRING AREA,” AND “DOUBLE CROSSROAD AREA — DOUBLE SPRING AREA” TRANSITIONS." International Journal of Bifurcation and Chaos 03, no. 02 (1993): 429–35. http://dx.doi.org/10.1142/s0218127493000313.

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In a parameter plane, crossroad areas and spring areas are two typical organizations of fold and flip bifurcation curves centred at a fold cusp point. Till now only spring areas in a “symmetrical” configuration have been described. This letter introduces another type of spring area for which such a “symmetry” does not exist. It is called a dissymmetrical spring area. When a third parameter is varied, qualitative modifications of the parameter plane are considered, and an example of a two-dimensional diffeomorphism is given.
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MIRA, C., and J. P. CARCASSÈS. "ON THE "CROSSROAD AREA–SADDLE AREA" AND "CROSSROAD AREA–SPRING AREA" TRANSITIONS." International Journal of Bifurcation and Chaos 01, no. 03 (1991): 641–55. http://dx.doi.org/10.1142/s0218127491000464.

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Let T be a one-dimensional or two-dimensional map. The three considered areas are related to three different configurations of fold and flip bifurcation curves, centred at a cusp point of a fold curve in the T parameter plane (b, c). The two transitions studied here occur via a codimension-three bifurcation defined in each case, when varying a third parameter a. The transition "mechanism," from an area type to another one, is given with a three-dimensional representation describing the sheet configuration of the parameter plane.
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De Lellis, Camillo. "Two-dimensional almost area minimizing currents." Bollettino dell'Unione Matematica Italiana 9, no. 1 (2016): 3–67. http://dx.doi.org/10.1007/s40574-016-0057-1.

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Vacek, S. "Minimum area of forests left to spontaneous development in protected areas." Journal of Forest Science 49, No. 8 (2012): 349–58. http://dx.doi.org/10.17221/4709-jfs.

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Search for ecological criteria for decisions on forests to be left to spontaneous development in specially protected areas is based on the knowledge of regularities of autochthonous or natural forests. They are mainly relative constancy of the species composition of communities, relative all-agedness, relative equability of growing stock and relatively small areas of the particular developmental phases and stages. They will lead to the maintenance of ecological autonomy and equability of natural forest; their basic condition is to determine a minimum range (area) of forest stand when the populations are still maintained by autoregulation. The output of this study is applicable methodology and tests of its applicability in 36 localities in spruce woods, beech woods, mixed stands, scree forests, oak woods, floodplain forests and pine woods [in Šumava National Park (ŠNP), Krkonoše National Park (KNP), Protected Landscape Area (PLA) Broumovsko, PLA Český kras, PLA Jizerské hory Mts., in nature reserves at the foothills of the Orlické hory Mts. and in Polabí Lowland]. The objective was to define minimum ranges for natural environmental conditions and for two situations under the existing air pollution environmental conditions.
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Soto-Berelov, Mariela, Simon D. Jones, Elizabeth Clarke, Shanti Reddy, Vaibhav Gupta, and Maria Luisa Cardoso Felipe. "Assessing two large area burnt area products across Australian Southern Forests." International Journal of Remote Sensing 39, no. 3 (2017): 879–905. http://dx.doi.org/10.1080/01431161.2017.1392638.

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Kim, Hyeonkyu, and Hoyoung Yoo. "Area-Efficient Two-Dimensional Separable Convolution Structure." Journal of Imaging Science and Technology 63, no. 5 (2019): 50404–1. http://dx.doi.org/10.2352/j.imagingsci.technol.2019.63.5.050404.

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Abstract In a recent image processing system, convolution operations play a significant role in manipulating image and extracting features from images. Due to the increase of kernel sizes, the image processing hardware suffers from severe hardware complexity and power consumption. In this article, an area-efficient structure is proposed for two-dimensional separable convolution operations. Since a separable convolution allows to translate a two-dimensional convolution into two one-dimensional convolutions, it is possible to compute row-wise and column-wise convolutions independently. Whereas the previous work performs such one-dimensional convolutions in sequence, the proposed structure computes the one-dimensional convolutions simultaneously by rescheduling the computational sequence. Experimental results show that the proposed structure saves approximately 80% and 38% of the hardware resources compared to the conventional and previous structures, respectively.
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Nikolic, Vojin R., and Eric J. Jumper. "Two Simplified Versions of Supersonic Area Rule." Journal of Aircraft 42, no. 2 (2005): 551–55. http://dx.doi.org/10.2514/1.7149.

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Dissertations / Theses on the topic "Two area"

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Kirsten, Daniel, and Jerzy Marcinkowski. "Two Techniques in the Area of the Star Problem." Saechsische Landesbibliothek- Staats- und Universitaetsbibliothek Dresden, 2012. http://nbn-resolving.de/urn:nbn:de:bsz:14-qucosa-100584.

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This paper deals with decision problems related to the star problem in trace monoids, which means to determine whether the iteration of a recognizable trace language is recognizable. Due to a theorem by G. Richomme from 1994 [32, 33], we know that the star problem is decidable in trace monoids which do not contain a submonoid of the form {a,c}* x {b,d}*. Here, we consider a more general problem: Is it decidable whether for some recognizable trace language and some recognizable or finite trace language P the intersection R ∩ P* is recognizable? If P is recognizable, then we show that this problem is decidale iff the underlying trace monoid does not contain a submonoid of the form {a,c}* x b*. In the case of finite languages P, we show several decidability and undecidability results.
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Kirsten, Daniel, and Jerzy Marcinkowski. "Two Techniques in the Area of the Star Problem." Technische Universität Dresden, 1999. https://tud.qucosa.de/id/qucosa%3A26306.

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This paper deals with decision problems related to the star problem in trace monoids, which means to determine whether the iteration of a recognizable trace language is recognizable. Due to a theorem by G. Richomme from 1994 [32, 33], we know that the star problem is decidable in trace monoids which do not contain a submonoid of the form {a,c}* x {b,d}*. Here, we consider a more general problem: Is it decidable whether for some recognizable trace language and some recognizable or finite trace language P the intersection R ∩ P* is recognizable? If P is recognizable, then we show that this problem is decidale iff the underlying trace monoid does not contain a submonoid of the form {a,c}* x b*. In the case of finite languages P, we show several decidability and undecidability results.
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O'Mara, Myles. "Predicting Hand Surface Area from a Two-Dimensional Hand Tracing." Scholar Commons, 2017. http://scholarcommons.usf.edu/etd/7070.

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Recent occupational health studies have focused on dermal exposure at the hands, but have been unable to accurately express dose without knowing the HSA. There is no standard method to calculate HSA, though some researchers have derived HSA formulas based on dimensions from a Taiwanese population. This research paper describes a shortcut method to estimate the hand surface area (HSA) of a human hand from a two-dimensional hand tracing, and repeated a Taiwanese HSA study in order to explore the viability of its HSA formula in an American university population. A sample of nine adult men and nine adult women, each representing one third of the population percentile in hand length and hand breadth, were selected from a population within the University of South Florida in Tampa, FL. Hand length, breadth, a 2D hand tracing and a 3D light hand scan were collected from each participant. A linear regression was used to analyze the data sets and found a correlation (R=0.94) between 2D HSA and 3D HSA and slope of 2.6 (SD=0.2), with a regression equation of Y=2.6(X). A paired t-test was used to compare the Taiwanese HSA formula data against the 3D HSA. Results found that the Taiwanese data sets were significantly different from the 3D HSA (p<0.001), averaging 57 cm2 less than the 3D HSA. A jackknife analysis was implemented on the 2D HSA hand tracing data, and a paired t-test was performed between the jackknife estimate predictions and 3D HSA. Mean differences were not significantly different (p=0.97), with 0.87 cm2 difference between means. Results indicate that the USF Hand Tracing Method will provide a better estimate of HSA than the Taiwanese method, and can be used as a tool in HSA estimation.
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Wang, Xia. "Simulations of Two-phase Flows Using Interfacial Area Transport Equation." The Ohio State University, 2010. http://rave.ohiolink.edu/etdc/view?acc_num=osu1282066341.

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MacDonald, Robert J. (Robert James) Carleton University Dissertation Information and Systems Science. ""Performance analysis of two hop" "CSMA_CD/TDMA networks." Ottawa, 1989.

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Subari, Khazaimatol Shima. "A comparative study of two area function derivation techniques for fricative synthesis." Thesis, University of Southampton, 2006. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.430501.

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Wu, Yimin A. "Towards large area single crystalline two dimensional atomic crystals for nanotechnology applications." Thesis, University of Oxford, 2012. http://ora.ox.ac.uk/objects/uuid:bdb827e5-f3fd-4806-8085-0206e67c7144.

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Nanomaterials have attracted great interest due to the unique physical properties and great potential in the applications of nanoscale devices. Two dimensional atomic crystals, which are atomic thickness, especially graphene, have triggered the gold rush recently due to the fascinating high mobility at room temperature for future electronics. The crystal structure of nanomaterials will have great influence on their physical properties. Thus, this thesis is focused on developing the methods to control the crystal structure of nanomaterials, namely quantum dots as semiconductor, boron nitride (BN) as insulator, graphene as semimetal, with low cost for their applications in photonics, structural support and electronics. In this thesis, firstly, Mn doped ZnSe quantum dots have been synthesized using colloidal synthesis. The shape control of Mn doped ZnSe quantum dots has been achieved from branched to spherical by switching the injection temperature from kinetics to thermodynamics region. Injection rates have been found to have effect on controlling the crystal phase from zinc blende to wurtzite. The structural-property relationship has been investigated. It is found that the spherical wurtzite Mn doped ZnSe quantum dots have the highest quantum yield comparing with other shape or crystal phase of the dots. Then, the Mn doped ZnSe quantum dots were deposited onto the BN sheets, which were micron-sized and fabricated by chemical exfoliation, for high resolution imaging. It is the first demonstration of utilizing ultrathin carbon free 2D atomic crystal as support for high resolution imaging. Phase contrast images reveal moiré interference patterns between nanocrystals and BN substrate that are used to determine the relative orientation of the nanocrystals with respect to the BN sheets and interference lattice planes using a newly developed equation method. Double diffraction is observed and has been analyzed using a vector method. As only a few microns sized 2D atomic crystal, like BN, can be fabricated by the chemical exfoliation. Chemical vapour deposition (CVD) is as used as an alternative to fabricate large area graphene. The mechanism and growth dynamics of graphene domains have been investigated using Cu catalyzed atmospheric pressure CVD. Rectangular few layer graphene domains were synthesized for the first time. It only grows on the Cu grains with (111) orientation due to the interplay between atomic structure of Cu lattice and graphene domains. Hexagonal graphene domains can form on nearly all non-(111) Cu surfaces. The few layer hexagonal single crystal graphene domains were aligned in their crystallographic orientation over millimetre scale. In order to improve the alignment and reduce the layer of graphene domains, a novel method is invented to perform the CVD reaction above the melting point of copper (1090 ºC) and using molybdenum or tungsten to prevent the balling of the copper from dewetting. By controlling the amount of hydrogen during the growth, individual single crystal domains of monolayer over 200 µm are produced determined by electron diffraction mapping. Raman mapping shows the monolayer nature of graphene grown by this method. This graphene exhibits a linear dispersion relationship and no sign of doping. The large scale alignment of monolayer hexagonal graphene domains with epitaxial relationship on Cu is the key to get wafer-sized single crystal monolayer graphene films. This paves the way for industry scale production of 2D single crystal graphene.
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Breuss, Fritz, and Katrin Rabitsch. "An estimated two-country DSGE model of Austria and the Euro Area." Europainstitut, WU Vienna University of Economics and Business, 2008. http://epub.wu.ac.at/558/1/document.pdf.

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We present a two-country New Open Economy Macro model of the Austrian economy within the European Union's Economic & Monetary Union (EMU). The model includes both nominal and real frictions that have proven to be important in matching business cycle facts, and that allows for an investigation of the effects and cross-country transmission of a number of structural shocks: shocks to technologies, shocks to preferences, cost-push type shocks and policy shocks. The model is estimated using Bayesian methods on quarterly data covering the period of 1976:Q1- 2005:Q1. In addition to the assessment of the relative importance of various shocks, the model also allows to investigate effects of the monetary regime switch with the final stage of the EMU and investigates in how far this has altered macroeconomic transmission. We find that Austria's economy appears to react stronger to demand shocks, while in the rest of the Euro Area supply shocks have a stronger impact. Comparing the estimations on pre-EMU and EMU subsamples we find that the contribution of (rest of the) Euro Area shocks to Austria's business cycle fluctuations has increased significantly. (author´s abstract)<br>Series: EI Working Papers / Europainstitut
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Stukel, Diana M. (Diane Maria) Carleton University Dissertation Mathematics. "Small area estimation under one and two-fold nested error regression models." Ottawa, 1991.

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Wu, Shuang. "Algebraic area distribution of two-dimensional random walks and the Hofstadter model." Thesis, Université Paris-Saclay (ComUE), 2018. http://www.theses.fr/2018SACLS459/document.

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Cette thèse porte sur le modèle de Hofstadter i.e., un électron qui se déplace sur un réseau carré couplé à un champ magnétique homogène et perpendiculaire au réseau. Son spectre en énergie est l'un des célèbres fractals de la physique quantique, connu sous le nom "le papillon de Hofstadter". Cette thèse consiste en deux parties principales: la première est l'étude du lien profond entre le modèle de Hofstadter et la distribution de l’aire algébrique entourée par les marches aléatoires sur un réseau carré bidimensionnel. La seconde partie se concentre sur les caractéristiques spécifiques du papillon de Hofstadter et l'étude de la largeur de bande du spectre. On a trouvé une formule exacte pour la trace de l'Hamiltonien de Hofstadter en termes des coefficients de Kreft, et également pour les moments supérieurs de la largeur de bande.Cette thèse est organisée comme suit. Dans le chapitre 1, on commence par la motivation de notre travail. Une introduction générale du modèle de Hofstadter ainsi que des marches aléatoires sera présentée. Dans le chapitre 2, on va montrer comment utiliser le lien entre les marches aléatoires et le modèle de Hofstadter. Une méthode de calcul de la fonction génératrice de l'aire algébrique entourée par les marches aléatoires planaires sera expliquée en détail. Dans le chapitre 3, on va présenter une autre méthode pour étudier ces questions en utilisant le point de vue "point spectrum traces" et retrouver la trace de Hofstadter complète. De plus, l'avantage de cette construction est qu'elle peut être généralisée au cas de "l'amost Mathieu opérateur". Dans le chapitre 4, on va introduire la méthode développée par D.J.Thouless pour le calcul de la largeur de bande du spectre de Hofstadter. En suivant la même logique, on va montrer comment généraliser la formule de la largeur de bande de Thouless à son n-ième moment, à définir plus précisément ultérieurement<br>This thesis is about the Hofstadter model, i.e., a single electron moving on a two-dimensional lattice coupled to a perpendicular homogeneous magnetic field. Its spectrum is one of the famous fractals in quantum mechanics, known as the Hofstadter's butterfly. There are two main subjects in this thesis: the first is the study of the deep connection between the Hofstadter model and the distribution of the algebraic area enclosed by two-dimensional random walks. The second focuses on the distinctive features of the Hofstadter's butterfly and the study of the bandwidth of the spectrum. We found an exact expression for the trace of the Hofstadter Hamiltonian in terms of the Kreft coefficients, and for the higher moments of the bandwidth.This thesis is organized as follows. In chapter 1, we begin with the motivation of our work and a general introduction to the Hofstadter model as well as to random walks will be presented. In chapter 2, we will show how to use the connection between random walks and the Hofstadter model. A method to calculate the generating function of the algebraic area distribution enclosed by planar random walks will be explained in details. In chapter 3, we will present another method to study these issues, by using the point spectrum traces to recover the full Hofstadter trace. Moreover, the advantage of this construction is that it can be generalized to the almost Mathieu operator. In chapter 4, we will introduce the method which was initially developed by D.J.Thouless to calculate the bandwidth of the Hofstadter spectrum. By following the same logic, I will show how to generalize the Thouless bandwidth formula to its n-th moment, to be more precisely defined later
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Books on the topic "Two area"

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Service, Canadian Wildlife, ed. Cap Tourmente National Wildlife area: Between two worlds. Canadian Wildlife Service, 1987.

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Service, Canada Wildlife, ed. Between two worlds: Cap Tourmente National Wildlife Area. Canadian Wildlife Service, 1987.

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Council, Waltham Forest (England). Strategic plan for the Waltham Forest Objective Two area. Borough of Waltham Forest, 1998.

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Madron, Thomas William. Peer-to-peer LANs: Networking two to ten PCs. Wiley, 1993.

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Hildinger, Judith. Carrizo Plain Natural Area: Two self-guided geologic auto tours. [Nature Conservancy], 1998.

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1939-, Alagh Yoginder K., and Centre for Research in Rural and Industrial Development., eds. Perspectives on border area development, Punjab: Transactions of two seminars. Centre for Research in Rural & Industrial Development, 1991.

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Society, Two Hills Historical, ed. Down memory trails: A history of Two Hills and surrounding area. Two Hills Historical Society, 1986.

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Whitney, Sandy. Two-year education in Montana. Legislative Fiscal Division, 1995.

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Surface Water Modelling Centre (Bangladesh), Bangladesh. Ministry of Water Resources., Bangladesh Pāni Unnaẏana Borḍa, and Dansk hydraulisk institut, eds. Maintenance of two-dimensional general model of the Meghna Estuary: Second update report (whole area updated for 1999-2000). Surface Water Modelling Centre in association with DHI Water & Environment, 2001.

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Hodgson, Michael. Mountain biking in the Bay Area: Volume two : north from San Francisco. Western Tanager Pr., 1990.

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Book chapters on the topic "Two area"

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Ishii, Mamoru, and Takashi Hibiki. "Interfacial Area Transport." In Thermo-Fluid Dynamics of Two-Phase Flow. Springer US, 2006. http://dx.doi.org/10.1007/978-0-387-29187-1_10.

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Ishii, Mamoru, and Takashi Hibiki. "Interfacial Area Transport." In Thermo-Fluid Dynamics of Two-Phase Flow. Springer New York, 2010. http://dx.doi.org/10.1007/978-1-4419-7985-8_10.

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Baudenbacher, Carl. "The EEA—One Area with Two Courts." In Judicial Independence. Springer International Publishing, 2019. http://dx.doi.org/10.1007/978-3-030-02308-9_3.

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Bottema, O., and Reinie Erne. "The Mixed Area of Two Parallel Polygons." In Topics in Elementary Geometry. Springer New York, 2008. http://dx.doi.org/10.1007/978-0-387-78131-0_12.

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Montanari, Ugo. "Two Problems in Wide Area Network Programming." In Theoretical Computer Science: Exploring New Frontiers of Theoretical Informatics. Springer Berlin Heidelberg, 2000. http://dx.doi.org/10.1007/3-540-44929-9_45.

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Li, Xiang, Qu Chen, Buyang Cao, Christophe Claramunt, and Hong Yi. "An Iterative Two-Step Approach to Area Delineation." In Web and Wireless Geographical Information Systems. Springer International Publishing, 2019. http://dx.doi.org/10.1007/978-3-030-17246-6_1.

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Riccardi, Giorgio, Bruno Antonio Cifra, and Enrico De Bernardis. "Two-Dimensional Integration and Area of a Surface." In Multidimensional Differential and Integral Calculus. Springer Nature Switzerland, 2024. http://dx.doi.org/10.1007/978-3-031-70326-3_13.

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Hinrichsen, Bernd, Robert E. Dinnebier, and Martin Jansen. "Chapter 14. Two-dimensional Diffraction Using Area Detectors." In Powder Diffraction. Royal Society of Chemistry, 2008. http://dx.doi.org/10.1039/9781847558237-00414.

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Ishii, Mamoru, and Takashi Hibiki. "Constitutive Modeling of Interfacial Area Transport." In Thermo-Fluid Dynamics of Two-Phase Flow. Springer US, 2006. http://dx.doi.org/10.1007/978-0-387-29187-1_11.

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Ishii, Mamoru, and Takashi Hibiki. "Constitutive Modeling of Interfacial Area Transport." In Thermo-Fluid Dynamics of Two-Phase Flow. Springer New York, 2010. http://dx.doi.org/10.1007/978-1-4419-7985-8_11.

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Conference papers on the topic "Two area"

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Shaik, Hussain, G. Kusuma, and Kishore Yadlapati. "Frequency Domain Parameters of a Two-Area Automatic Generation Control System." In 2024 International Conference on Emerging Techniques in Computational Intelligence (ICETCI). IEEE, 2024. http://dx.doi.org/10.1109/icetci62771.2024.10704175.

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Fitzgerald, John H., Joseph Skubisz, and Frank Schaefer. "Protecting Two High Pressure Natural Gas Lines in a Wetland Area." In CORROSION 1996. NACE International, 1996. https://doi.org/10.5006/c1996-96192.

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Abstract Among the various high pressure pipelines operated by a natural gas company in Chicago, Illinois are two parallel 24-inch lines that traverse about a mile (1.6 km) of wetland. In 1995 it became necessary to rehabilitate the cathodic protection on these pipelines It was necessary to design and install an impressed current system that would meet the environmental requirement of preserving the wetland while at the same time providing adequate protection to the pipelines. This was accomplished by using a long horizontal groundbed consisting of anodes and cokebreeze within a porous cloth bag. This was pulled through a directionally drilled hole beneath the surface of the wetland and connected to an existing rectifier that had been installed some years ago. The entire operation took place with no damage to the wetland and the owner was able to meet its environmental responsibility as well as its responsibility under the DOT regulations.
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Nayak, Prateek Kumar, H. P. Singh, Kamlesh Pandey, and S. K. Sinha. "Single Area & Two Area Multimachine Load Frequency Control Strategy." In 2021 4th International Conference on Recent Developments in Control, Automation & Power Engineering (RDCAPE). IEEE, 2021. http://dx.doi.org/10.1109/rdcape52977.2021.9633366.

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Papazoglou, Georgios K., Emmanouil A. Bakirtzis, Aikaterini A. Forouli, Pandelis N. Biskas, and Anastasios G. Bakirtzis. "A two-stage market-based TSO-DSO coordination framework." In 2022 2nd International Conference on Energy Transition in the Mediterranean Area (SyNERGY MED). IEEE, 2022. http://dx.doi.org/10.1109/synergymed55767.2022.9941459.

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Ghosh, Sandip, and Komla A. Folly. "Wide-Area PSS Design for Damping Inter-Area Oscillations: A Two-Area System Case." In Power and Energy Systems. ACTAPRESS, 2012. http://dx.doi.org/10.2316/p.2012.760-031.

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Das, Sayari, Devesh Shukla, and S. P. Singh. "Single and two area LFC using RBF." In 2015 International Conference on Recent Developments in Control, Automation and Power Engineering (RDCAPE). IEEE, 2015. http://dx.doi.org/10.1109/rdcape.2015.7281424.

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Minelli, Daniela, Bruno Sabelli, Stefano Tommasini, et al. "Reproductive biology and substitution of two species of Nassariidae." In 2006 First International Symposium on Environment Identities and Mediterranean Area. IEEE, 2006. http://dx.doi.org/10.1109/iseima.2006.344964.

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Rahman, Md Mizanur, Jelena Mišić, and Vojislav B. Mišić. "Two-way Communications in Cognitive Personal Area Networks." In MSWiM'15: 18th ACM International Conference on Modeling, Analysis and Simulation of Wireless and Mobile Systems. ACM, 2015. http://dx.doi.org/10.1145/2811587.2811617.

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Tao, Cai, Ju ShiGuang, and Niu DeJiao. "Two-Layered Access Control for Storage Area Network." In 2009 Eighth International Conference on Grid and Cooperative Computing (GCC). IEEE, 2009. http://dx.doi.org/10.1109/gcc.2009.55.

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Yazidi, A., F. Betin, G. Notton, and G. A. Capolino. "Low cost two-axis solar tracker with high precision positioning." In 2006 First International Symposium on Environment Identities and Mediterranean Area. IEEE, 2006. http://dx.doi.org/10.1109/iseima.2006.344932.

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Reports on the topic "Two area"

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Ishii, M. [Interfacial area and interfacial transfer in two-phase flow]. Office of Scientific and Technical Information (OSTI), 1993. http://dx.doi.org/10.2172/10180933.

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Kojasoy, G. Interfacial area and interfacial transfer in two-phase flow systems. Office of Scientific and Technical Information (OSTI), 1992. http://dx.doi.org/10.2172/6956765.

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Wu, Q., D. Zheng, M. Ishii, and S. G. Beus. Measurements of interfacial area concentration in two-phase flow with two-point conductivity probe. Brief communication. Office of Scientific and Technical Information (OSTI), 1997. http://dx.doi.org/10.2172/431170.

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Ishii, Mamoru, T. Hibiki, S. T. Revankar, S. Kim, and J. M. Le Corre. Interfacial area and interfacial transfer in two-phase systems. DOE final report. Office of Scientific and Technical Information (OSTI), 2002. http://dx.doi.org/10.2172/809191.

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Rhodes, Donna H., and Adam M. Ross. META-II Technical Area Two: Metric of Adaptibility for Cyber-Physical Systems. Defense Technical Information Center, 2011. http://dx.doi.org/10.21236/ada552867.

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Leung, Waihung, S. T. Revankar, Yoshihiko Ishii, and Mamoru Ishii. Interfacial area and two-phase flow structure development measured by a double-sensor probe. Office of Scientific and Technical Information (OSTI), 1992. http://dx.doi.org/10.2172/7291450.

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Brown, Christopher F., R. JEFFREY Serne, Herbert T. Schaef, et al. Investigation of Accelerated Casing Corrosion in Two Wells at Waste Management Area A-AX. Office of Scientific and Technical Information (OSTI), 2005. http://dx.doi.org/10.2172/859996.

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Brown, Christopher F., R. Jeffrey Serne, Herbert T. Schaef, et al. Investigation of Accelerated Casing Corrosion in Two Wells at Waste Management Area A-AX. Office of Scientific and Technical Information (OSTI), 2008. http://dx.doi.org/10.2172/939039.

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Leung, Waihung, S. T. Revankar, Yoshihiko Ishii, and Mamoru Ishii. Interfacial area and two-phase flow structure development measured by a double-sensor probe. Office of Scientific and Technical Information (OSTI), 1992. http://dx.doi.org/10.2172/10169682.

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Guo, T., J. Park, and G. Kojasoy. Interfacial Area and Interfacial Transfer in Two-Phase Flow Systems (Volume I. Chapters 1-5). Office of Scientific and Technical Information (OSTI), 2003. http://dx.doi.org/10.2172/901869.

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