Results 11 to 20 of about 1,795,694 (242)

M(atrix) Theory: Matrix Quantum Mechanics as a Fundamental Theory [PDF]

Reviews of Modern Physics, 2001
A self-contained review is given of the matrix model of M-theory. The introductory part of the review is intended to be accessible to the general reader.
Abbott, L. F., Abbott, L. F., Aharony, O., Aharony, O., Aharony, O., Aharony, O., Alekseev, A. Y., Aoki, H., Aoki, H., Aspinwall, P. S., Awata, H., Baake, M., Bachas, C., Balasubramanian, V., Balasubramanian, V., Banks, T., Banks, T., Banks, T., Banks, T., Banks, T., Banks, T., Banks, T., Banks, T., Barrio, M., Baulieu, L., Becker, K., Becker, K., Becker, K., Becker, K., Berenstein, D., Berglund, P., Bergshoeff, E., Berkooz, M., Berkooz, M., Bilal, A., Billó, M., Billó, M., Billó, M., Bonelli, G., Bonelli, G., Bonelli, G., Bonora, L., Bordemann, M., Branco, J., Brandhuber, A., Brax, P., Brax, P., Brunner, I., Castelino, J., Chepelev, I., Chepelev, I., Chepelev, I., Chepelev, I., Claudson, M., Collins, P. A., Connes, A., Cornalba, L., Cremmer, E., Dabholkar, A., Dai, J., Danielsson, U. H., Dasgupta, A., de Alwis, S. P., de Boer, J., de Roo, M., de Wit, B., de Wit, B., de Wit, B., de Wit, B., de Wit, B., Dhar, A., Dhar, A., Diaconescu, D., Dijkgraaf, R., Dijkgraaf, R., Dine, M., Dine, M., Dine, M., Dine, M., Dorey, N., Douglas, M. R., Douglas, M. R., Douglas, M. R., Douglas, M. R., Douglas, M. R., Douglas, M. R., Douglas, M. R., Duff, M. J., Echols, R., Elitzur, S., Ezawa, K., Fabbrichesi, M., Fairlie, D. B., Fairlie, D. B., Fatollahi, A. H., Fayyazuddin, A., Fischler, W., Floratos, E. G., Floratos, E. G., Floratos, E. G., Flume, R., Fradkin, E. S., Fröhlich, J., Fujikawa, K., Fujikawa, K., Fukuma, M., Gaberdiel, M. R., Gaberdiel, M. R., Ganor, O. J., Ganor, O. J., Giddings, S. B., Giveon, A., Gopakumar, R., Green, M. B., Green, M. B., Green, M. B., Grignani, G., Grignani, G., Grosse, H., Gubser, S. S., Halpern, M. B., Hanany, A., Hanany, A., Hari Dass, N. D., Harmark, T., Harvey, J. A., Hata, H., Hellerman, S., Helling, R., Hirano, S., Ho, P., Hořava, P., Hořava, P., Hull, C. M., Hyun, S., Hyun, S., Hyun, S., Hyun, S., Hyun, S., Hyun, S., Hyun, S., Imamura, Y., Ishibashi, N., Itoyama, H., Itoyama, H., Itzhaki, N., Jevicki, A., Kabat, D., Kabat, D., Kabat, D., Kabat, D., Kac, V. G., Kachru, S., Kachru, S., Kazama, Y., Keski-Vakkuri, E., Keski-Vakkuri, E., Keski-Vakkuri, E., Keski-Vakkuri, E., Kitsunezaki, N., Klebanov, I. R., Kogut, J., Konechny, A., Kostov, I. K., Kraus, P., Krauth, W., Krogh, M., Krogh, M., Li, M., Lifschytz, G., Lifschytz, G., Lifschytz, G., Lifschytz, G., Lifschytz, G., Losev, A., Lowe, D. A., Lowe, D. A., Lowe, D. A., Maldacena, J. M., Maldacena, J. M., Maldacena, J. M., Martinec, E., Massar, M., McArthur, N. I., McCarthy, J. G., McGreevy, J., Mohaupt, T., Moore, G., Morales, J. F., Morales, J. F., Moyal, J., Myers, R. C., Nair, V. P., Nambu, Y., Nicolai, H., Obers, N., Ohta, N., Okawa, Y., Okawa, Y., Okawa, Y., Paban, S., Paban, S., Paban, S., Pauli, H. C., Periwal, V., Periwal, V., Pierre, J. M., Pierre, J. M., Plefka, J., Plefka, J. C., Plefka, J. C., Polchinski, J., Polchinski, J., Polchinski, J., Porrati, M., Randall, L., Refolli, A., Rey, S., Rozali, M., Schild, A., Schwarz, J. H., Seiberg, N., Seiberg, N., Seiberg, N., Seiberg, N., Sekino, Y., Sen, A., Sen, A., Serone, M., Sethi, S., Sethi, S., Sethi, S., Sethi, S., Simon, B., Smolin, L., Staudacher, M., Strominger, A., Sugino, F., Tada, T., Tafjord, O., Taylor, W., Taylor, W., Taylor, W., Taylor, W., Taylor, W., Taylor, W., Taylor, W., Tokura, H., Townsend, P. K., Townsend, P. K., Van Raamsdonk, M., Washington Taylor, Weinberg, S., Witten, E., Witten, E., Witten, E., Witten, E., Witten, E., Wynter, T., Wynter, T., Wynter, T., Yi, P., Yoneya, T., Yoneya, T., Zwiebach, B.   +264 more
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Projective rectification from the fundamental matrix [PDF]

Image and Vision Computing, 2005
This paper describes a direct, self-contained method for planar image rectification of stereo pairs. The method is based solely on an examination of the Fundamental matrix, where an improved method is given for the derivation of two projective ...
Mallon, John, Whelan, Paul F.
core   +3 more sources

Similarity relations and exponential of dual-generalized complex matrices

Analele Stiintifice ale Universitatii Ovidius Constanta: Seria Matematica, 2023
In this study, taking into account the fundamental properties of dual-generalized complex (DGC) matrices, various types of similarity relations are introduced considering coneigenvalues/coneigenvectors via di erent conjugates.
Gürses Nurten, Şentürk Gülsüm Yeliz
doaj   +1 more source

Boundedness and stability in nonlinear systems of differential equations using a modified variation of parameters formula

Cubo, 2023
In this research we introduce a new variation of parameters for systems of linear and nonlinear ordinary differential equations. We use known mathematical methods and techniques including Gronwall’s inequality and fixed point theory to obtain boundedness
Youssef N. Raffoul
doaj   +1 more source

A Novel Error Criterion of Fundamental Matrix Based on Principal Component Analysis

Remote Sensing, 2022
Estimating the fundamental matrix (FM) using the known corresponding points is a key step for three-dimensional (3D) scene reconstruction, and its uncertainty directly affects camera calibration and point-cloud calculation.
Yuxia Bian, Shuhong Fang, Ye Zhou, Xiaojuan Wu, Yan Zhen, Yongbin Chu   +5 more
doaj   +1 more source

Fundamental Matrix Computing Based on 3D Metrical Distance

Algorithms, 2021
To reconstruct point geometry from multiple images, computation of the fundamental matrix is always necessary. With a new optimization criterion, i.e., the re-projective 3D metric geometric distance rather than projective space under RANSAC (Random ...
Xinsheng Li, Xuedong Yuan
doaj   +1 more source

Fundamental Strings and D-strings in the IIB Matrix Model [PDF]

, 1997
The matrix model for IIB Superstring proposed by Ishibashi, Kawai, Kitazawa and Tsuchiya is investigated. Consideration of planar and non-planar diagrams suggests that the large N perturbative expansion is consistent with the double scaling limit ...
Sathiapalan, B.
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Note on Matrix Model with Massless Flavors [PDF]

, 2002
In this note, following the work of Seiberg in hep-th/0211234 for the conjecture between the field theory and matrix model in the case with massive fundamental flavors, we generalize it to the case with massless fundamental flavors.
A. Gorsky, A. Klemm, Bo Feng, C. Ahn, D. Berenstein, F. Cachazo, F. Ferrari, H. Fuji, H. Fuji, H. Ita, H. Itoyama, H. Itoyama, H. Suzuki, H. Suzuki, I. Bena, J. McGreevy, K. Ohta, L. Chekhov, M. Matone, N. Dorey, N. Dorey, N. Dorey, N. Seiberg, R. Argurio, R. Argurio, R. Dijkgraaf, R. Dijkgraaf, R.A. Janik, S. Naculich, S. Naculich, S.K. Ashok, T.J. Hollowood, V.A. Kazakov, Y. Demasure   +33 more
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Adding Fundamental Matter to ``Chiral Rings and Anomalies in Supersymmetric Gauge Theory'' [PDF]

, 2002
We consider a supersymmetric U(N) gauge theory with matter fields in the adjoint, fundamental and anti-fundamental representations. As in the framework which was put forward by Dijkgraaf and Vafa, this theory can be described by a matrix model.
B. Feng, B. Feng, C. Hofman, F. Cachazo, F. Cachazo, H. Suzuki, I. Bena, I. Bena, J. McGreevy, K. Ohta, K.-i. Konishi, M. Bershadsky, Nathan Seiberg, R. Argurio, R. Dijkgraaf, R. Dijkgraaf, R. Gopakumar, S.G. Naculich, T.J. Hollowood, Y. Ookouchi, Y. Tachikawa   +20 more
core   +3 more sources

Calibration Method Based on the Image of the Absolute Quadratic Curve

IEEE Access, 2019
In this paper, a new camera calibration method based on the image of the absolute quadratic curve (IAC) is proposed, and a new target is designed for this method, which is both convenient and flexible.
Wenlei Liu, Sentang Wu, Xiaolong Wu, Hongbo Zhao   +3 more
doaj   +1 more source