Perspective on essential information in multivariate curve resolution
暂无分享,去创建一个
[1] Klaus Neymeyr,et al. On generalized Borgen plots. I: From convex to affine combinations and applications to spectral dataSpectra , 2015 .
[2] Romà Tauler,et al. Multivariate Curve Resolution (MCR). Solving the mixture analysis problem , 2014 .
[3] Ingunn Burud,et al. Fast Analysis, Processing and Modeling of Hyperspectral Videos: Challenges and Possible Solutions , 2020 .
[4] Emma Brodrick,et al. Data size reduction strategy for the classification of breath and air samples using multicapillary column-ion mobility spectrometry. , 2015, Analytical chemistry.
[5] Cyril Ruckebusch,et al. On the implementation of spatial constraints in multivariate curve resolution alternating least squares for hyperspectral image analysis , 2015 .
[6] R. Manne,et al. Use of convexity for finding pure variables in two-way data from mixtures , 2000 .
[7] R. Tauler,et al. Compression of multidimensional NMR spectra allows a faster and more accurate analysis of complex samples. , 2018, Chemical communications.
[8] Richard M. Wallace,et al. ANALYSIS OF ABSORPTION SPECTRA OF MULTICOMPONENT SYSTEMS1 , 1960 .
[9] Lars Kai Hansen,et al. Archetypal analysis for machine learning , 2010, 2010 IEEE International Workshop on Machine Learning for Signal Processing.
[10] Marina Cocchi,et al. Exploring local spatial features in hyperspectral images , 2020 .
[11] Zaïd Harchaoui,et al. Fast and Robust Archetypal Analysis for Representation Learning , 2014, 2014 IEEE Conference on Computer Vision and Pattern Recognition.
[12] E. A. Sylvestre,et al. Self Modeling Curve Resolution , 1971 .
[13] Edmund R. Malinowski,et al. Obtaining the key set of typical vectors by factor analysis and subsequent isolation of component spectra , 1982 .
[14] Cyril Ruckebusch,et al. Constraining shape smoothness in multivariate curve resolution–alternating least squares , 2015 .
[15] Maurice D. Craig,et al. Minimum-volume transforms for remotely sensed data , 1994, IEEE Trans. Geosci. Remote. Sens..
[16] David Manuel-Navarrete,et al. Design and quality criteria for archetype analysis , 2019, Ecology and Society.
[17] Klaus Neymeyr,et al. Multivariate curve resolution methods and the design of experiments , 2020 .
[18] Róbert Rajkó,et al. Natural duality in minimal constrained self modeling curve resolution , 2006 .
[19] C. Ruckebusch,et al. Essential Spectral Pixels for Multivariate Curve Resolution of Chemical Images. , 2019, Analytical chemistry.
[20] O Shoval,et al. Evolutionary Trade-Offs, Pareto Optimality, and the Geometry of Phenotype Space , 2012, Science.
[21] Marcel Maeder,et al. Use of local rank‐based spatial information for resolution of spectroscopic images , 2008 .
[22] W. Windig,et al. Interactive self-modeling mixture analysis , 1991 .
[23] C. Ruckebusch,et al. Reliable multivariate curve resolution of femtosecond transient absorption spectra , 2008 .
[24] D. R. Cruise. Plotting the composition of mixtures on simplex coordinates , 1966 .
[25] Paul J. Gemperline,et al. Target transformation factor analysis with linear inequality constraints applied to spectroscopic-chromatographic data , 1986 .
[26] R. Tauler,et al. Multivariate curve resolution applied to liquid chromatography—diode array detection , 1993 .
[27] A Menżyk,et al. Evidential value of polymeric materials-chemometric tactics for spectral data compression combined with likelihood ratio approach. , 2017, The Analyst.
[28] Alberto Ferrer,et al. On-The-Fly Processing of continuous high-dimensional data streams , 2017 .
[29] Isabelle Guyon,et al. An Introduction to Variable and Feature Selection , 2003, J. Mach. Learn. Res..
[30] Bruce R. Kowalski,et al. An extension of the multivariate component-resolution method to three components , 1985 .
[31] J. Hamilton,et al. Mixture analysis using factor analysis. II: Self‐modeling curve resolution , 1990 .
[32] Jelena Kovacevic,et al. Intelligent Acquisition and Learning of Fluorescence Microscope Data Models , 2009, IEEE Transactions on Image Processing.
[33] Libo Cao,et al. Two-dimensional nonlinear wavelet compression of ion mobility spectra of chemical warfare agent simulants. , 2004, Analytical chemistry.
[34] Edmund R. Malinowski,et al. Factor Analysis in Chemistry , 1980 .
[35] D. Massart,et al. Orthogonal projection approach applied to peak purity assessment. , 1996, Analytical chemistry.
[36] R. Rajkó. Studies on the adaptability of different Borgen norms applied in self‐modeling curve resolution (SMCR) method , 2009 .
[37] G. Kateman,et al. Multicomponent self-modelling curve resolution in high-performance liquid chromatography by iterative target transformation analysis , 1985 .
[38] Giancarlo Ragozini,et al. On the use of archetypes as benchmarks , 2008 .
[39] H. Martens,et al. Light scattering and light absorbance separated by extended multiplicative signal correction. application to near-infrared transmission analysis of powder mixtures. , 2003, Analytical chemistry.