Relevant bibliographies by topics / Matrix Barksdale and Harris

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Academic literature on the topic 'Matrix Barksdale and Harris'

Author: Grafiati
Published: 4 June 2021
Last updated: 6 February 2022

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Journal articles on the topic "Matrix Barksdale and Harris"

1

Reinhard, Andrew. "Adapting the Harris Matrix for Software Stratigraphy." Advances in Archaeological Practice 6, no. 2 (April 26, 2018): 157–72. http://dx.doi.org/10.1017/aap.2018.10.

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ABSTRACTIn 1979, Edward C. Harris invented and published his eponymous matrix for visualizing stratigraphy, creating an indispensable tool for generations of archaeologists. When presenting his matrix, Harris also detailed his four laws of archaeological stratigraphy: superposition, original horizontal, original continuity, and stratigraphic succession. In 2017, I created the first stratigraphic matrix for software, using as a test the 2016 video game No Man's Sky (Hello Games). Software (games or otherwise) obeys all four of Harris's laws, software applications/programs themselves being digital archaeological sites. I study the archaeology of the recent past, which includes digital technology, specifically that which is ephemeral: software. This article describes my underlying theory of software stratigraphy and explains how (and why) the Harris matrix is appropriate for documenting software development in a visual way. The article includes my complete data set as well as screen captures, plus overall and detail photos of my hand-drawn software matrix prototype, followed by a bullet-pointed how-to guide for others to use when documenting the history of any computer program. I also include Harris's personal comments that he shared with me after reviewing my preliminary results.
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潘, 改. "A Pulse Coupled Neural Network Model Based on Harris Matrix." Computer Science and Application 11, no. 08 (2021): 2064–69. http://dx.doi.org/10.12677/csa.2021.118211.

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Aigner, Thomas, Tilman Rau, Manuel Niederhagen, Frank Zaucke, Markus Schmitz, Uwe Pöhls, Helmut Stöss, Anita Rauch, and Christian T. Thiel. "Achondrogenesis Type IA (Houston-Harris): A Still-Unresolved Molecular Phenotype." Pediatric and Developmental Pathology 10, no. 4 (August 2007): 328–34. http://dx.doi.org/10.2350/06-07-0134.1.

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Achondrogenesis type IA (Houston-Harris) is an extremely rare lethal chondrodysplasia with a characteristic severe disarrangement of endochondral ossification. The growth plate cartilage completely lacks columnar-zone formation and shows chondrocyte expansion due to intracellular vacuoles. This article on a new case of achondrogenesis type IA confirms these findings and demonstrates, on the ultrastructural level, the retention of fine fibrillar material within the rough endoplasmic reticulum (rER). Molecular analysis in the presented case of achondrogenesis type IA did not reveal mutations in the COL2A1 and SLC26A2 genes, which are known to cause achondrogenesis types IB and type II. Although the extracellular cartilage matrix was severely altered, all of the investigated matrix molecules (collagens, aggrecan, matrilins, cartilage oligomeric protein [COMP]) showed a normal distribution pattern. The only exception was type-X collagen, which was significantly reduced. Overall, our study suggests a disturbance in cartilage matrix assembly in the present case due to the retention of some sort of matrix component within the rER. Presumably, as a consequence of this event, processes of chondrocyte maturation and differentiation and endochondral bone formation are severely affected in this case of achondrogenesis type IA.
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Lehnig, Sina, Jarod M. Hutson, Elaine Turner, Aritza Villaluenga, Alejandro García-Moreno, Geoff Carver, and Sabine Gaudzinski-Windheuser. "Interpreting the Schöningen 13II-4 butchery sequence using the Harris Matrix." Journal of Archaeological Science: Reports 36 (April 2021): 102833. http://dx.doi.org/10.1016/j.jasrep.2021.102833.

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Penny-Mason, Bennjamin J. "A Bioarchaeological Matrix Retrospective: Quantifying the Value of Post-Excavation Harris Matrix Reconstruction of Skeletal Assemblages." Bioarchaeology International 1, no. 1–2 (June 30, 2017): 72–85. http://dx.doi.org/10.5744/bi.2017.1003.

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Paice, Patricia. "Extensions to the Harris Matrix System to Illustrate Stratigraphic Discussion of an Archaeological Site." Journal of Field Archaeology 18, no. 1 (1991): 17. http://dx.doi.org/10.2307/530148.

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Paice, Patricia. "Extensions to the Harris Matrix System to Illustrate Stratigraphic Discussion of an Archaeological Site." Journal of Field Archaeology 18, no. 1 (January 1991): 17–28. http://dx.doi.org/10.1179/009346991791548753.

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Gingold, H. "Almost diagonal systems in asymptotic integration." Proceedings of the Edinburgh Mathematical Society 28, no. 2 (June 1985): 143–58. http://dx.doi.org/10.1017/s0013091500022604.

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Consider the ordinary linear matrix differential systemψ(x) is a scalar mapping, X and A(x) are n by n matrices. Both belong to C1([a,∞)) for some integer l. The stability and asymptotic behaviour of its solutions have been subject to much investigation. See Bellman [2], Levinson [24], Hartman and Wintner [20], Devinatz [9], Fedoryuk [11], Harris and Lutz [16,17,18] and Cassell [30]. The special interest in eigenvalue problems and in the deficiency index problem stimulated a continued interest in asymptotic integration. See e.g. Naimark [36], Eastham and Grundniewicz [10] and [8,9]. Harris and Lutz [16,17,18] succeeded in explaining how to derive many known theorems in asymptotic integration by repeatedly using certain “(1 + Q)” linear transformations.
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R. Almaddah, Amr Reda, Tauseef Ahmad, and Abdullah Dubai. "5 Detection and Measurement of Displacement and Velocity of Single Moving Object in a Stationary Background." Sir Syed Research Journal of Engineering & Technology 1, no. 1 (December 19, 2018): 6. http://dx.doi.org/10.33317/ssurj.v1i1.41.

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The traditional Harris detector are sensitive to noise and resolution because without the property of scale invariant. In this research, The Harris corner detector algorithm is improved, to work with multi resolution images, the technique has also been working with poor lighting condition by using histogram equalization technique. The work we have done addresses the issue of robustly detection of feature points, detected multiple of local features are characterized by the intensity changes in both horizontal and vertical direction which is called corner features. The goal of this work is to detect the corner of an object through the Harris corner detector with multiple scale of the same image. The scale invariant property applied to the Harris algorithm for improving the corner detection performance in different resolution of the same image with the same interest point. The detected points represented by two independent variables (x, y) in a matrix (x, y) and the dependent variable f are called intensity of interest points. Through these independent variable, we get the displacement and velocity of object by subtracting independent variable f(x,y) at current frame from the previous location f ̀((x,) ̀(y,) ̀) of another frame. For further work, multiple of moving object environment have been taken consideration for developing algorithms.
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R. Almaddah, Amr Reda, Tauseef Ahmad, and Abdullah Dubai. "Detection and Measurement of Displacement and Velocity of Single Moving Object in a Stationary Background." Sir Syed University Research Journal of Engineering & Technology 7, no. 1 (December 19, 2018): 6. http://dx.doi.org/10.33317/ssurj.v7i1.41.

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The traditional Harris detector are sensitive to noise and resolution because without the property of scale invariant. In this research, The Harris corner detector algorithm is improved, to work with multi resolution images, the technique has also been working with poor lighting condition by using histogram equalization technique. The work we have done addresses the issue of robustly detection of feature points, detected multiple of local features are characterized by the intensity changes in both horizontal and vertical direction which is called corner features. The goal of this work is to detect the corner of an object through the Harris corner detector with multiple scale of the same image. The scale invariant property applied to the Harris algorithm for improving the corner detection performance in different resolution of the same image with the same interest point. The detected points represented by two independent variables (x, y) in a matrix (x, y) and the dependent variable f are called intensity of interest points. Through these independent variable, we get the displacement and velocity of object by subtracting independent variable f(x,y) at current frame from the previous location f ̀((x,) ̀(y,) ̀) of another frame. For further work, multiple of moving object environment have been taken consideration for developing algorithms.
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Dissertations / Theses on the topic "Matrix Barksdale and Harris"

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Skopalová, Michaela. "Marketingový výzkum." Master's thesis, Vysoké učení technické v Brně. Fakulta podnikatelská, 2007. http://www.nusl.cz/ntk/nusl-221432.

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This thesis presents analyse of chinese market in segment of heating body with object evaluate possibility to enter on this difficult market from czech company. At beginning of thesis are drawing up basic theoretic data which constituting base of market research. In the first the practical part appreciates position of company on the czech market and also inside analyse was made out. Individual variables, which could influence successfully activity on chinese market are revaluation in the part of foreign´s marketing research . Basic articles for business on chinese market are set out in this partition. The pieces of knowledge which create recommendation for company from the question if the company have establist or not, formulated on the basic of finding marketing research.
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Schmid, M. M. E., D. Zori, E. Erlendsson, Catherine M. Batt, B. N. Damiata, and J. Byock. "A Bayesian approach to linking archaeological, paleoenvironmental and documentary datasets relating to the settlement of Iceland (Landnám)." 2017. http://hdl.handle.net/10454/12520.

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Yes
Icelandic settlement (Landnám) period farmsteads offer opportunities to explore the nature and timing of anthropogenic activities and environmental impacts of the first Holocene farming communities. We employ Bayesian statistical modelling of archaeological, paleoenvironmental and documentary datasets to present a framework for improving chronological robustness of archaeological events. Specifically, we discuss events relevant to the farm Hrísbrú, an initial and complex settlement site in southwest Iceland. We demonstrate that tephra layers are key in constraining reliable chronologies, especially when combined with related datasets and treated in a Bayesian framework. The work presented here confirms earlier interpretations of the chronology of the site while providing increased confidence in the robustness of the chronology. Most importantly, integrated modelling of AMS radiocarbon dates on Hordeum vulgare grains, palynological data, documented evidence from textual records and typologically diagnostic artefacts yield increased dating reliability. The analysis has also shown that AMS radiocarbon dates on bone collagen need further scrutiny. Specifically for the Hrísbrú farm, first anthropogenic footprint palynomorph taxa are estimated to around AD 830–881 (at 95.4% confidence level), most likely before the tephra fall out of AD 877 ± 1 (the Landnám tephra layer), demonstrating the use of arable fields before the first known structures were built at Hrísbrú (AD 874–951) and prior to the conventionally accepted date of the settlement of Iceland. Finally, we highlight the importance of considering multidisciplinary factors for other archaeological and paleoecological studies of early farming communities of previously uninhabited island areas.
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Books on the topic "Matrix Barksdale and Harris"

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Harris matrix =: Sistemes de registre en arqueologia = Harris Matrix : recording systems in archaeology. Lleida: Pagès editors, 1992.

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Describing and Interpreting the Past: European and American Approaches to the Written Record of the Excavation. Bucharest, Romania: University of Bucharest Press, 2010.

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Book chapters on the topic "Matrix Barksdale and Harris"

1

Bladt, Mogens, and Bo Friis Nielsen. "Regeneration and Harris Chains." In Matrix-Exponential Distributions in Applied Probability, 387–435. Boston, MA: Springer US, 2017. http://dx.doi.org/10.1007/978-1-4939-7049-0_7.

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Borin, Paolo, Rachele A. Bernardello, and Anna Grigoletto. "Connecting Historical Information with BIM Ontologies. HBIM Methods for the Visualization of Harris Matrix for the Torrione in Carpi." In Graphical Heritage, 757–70. Cham: Springer International Publishing, 2020. http://dx.doi.org/10.1007/978-3-030-47979-4_65.

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"Harris Matrix." In Encyclopedic Dictionary of Archaeology, 580. Cham: Springer International Publishing, 2021. http://dx.doi.org/10.1007/978-3-030-58292-0_80133.

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HERZOG, IRMELA. "Computer-aided Harris Matrix generation." In Practices of Archaeological Stratigraphy, 201–17. Elsevier, 1993. http://dx.doi.org/10.1016/b978-0-12-326445-9.50022-8.

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KOBYLIŃSKI, ZBIGNIEW. "Polish medieval excavations and the Harris Matrix: applications and developments." In Practices of Archaeological Stratigraphy, 57–67. Elsevier, 1993. http://dx.doi.org/10.1016/b978-0-12-326445-9.50010-1.

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TRÓCOLI, ISABEL G. "The contribution of the Harris Matrix to the development of Catalan archaeology." In Practices of Archaeological Stratigraphy, 47–56. Elsevier, 1993. http://dx.doi.org/10.1016/b978-0-12-326445-9.50009-5.

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DAVIES, MARTIN. "The application of the Harris Matrix to the recording of standing structures." In Practices of Archaeological Stratigraphy, 167–80. Elsevier, 1993. http://dx.doi.org/10.1016/b978-0-12-326445-9.50019-8.

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SPENCE, CRAIG. "Recording the archaeology of London: the development and implementation of the DUA recording system 1 1An earlier draft of this paper was presented to a conference on the Harris Matrix and recording systems hosted by the Catalan Archaeological Society in Girona, Catalonia, in late 1989." In Practices of Archaeological Stratigraphy, 23–46. Elsevier, 1993. http://dx.doi.org/10.1016/b978-0-12-326445-9.50008-3.

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