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    MathWorks Inc t-sne function implemented in
    T Sne Function Implemented In, supplied by MathWorks Inc, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
    https://www.bioz.com/product/t-sne+implementation/pm39455898-503-5-9
    Average 90 stars, based on 1 article reviews
    t-sne function implemented in - by Bioz Stars, 2026-09
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    Article Title: Integrating Dimension Reduction and Out-of-Sample Extension in Automated Classification of Ex Vivo Human Patellar Cartilage on Phase Contrast X-Ray Computed Tomography
    Article Snippet: The t-SNE implementation used in this study was taken from the dimension reduction toolbox for MATLAB [ ]. t-SNE has several free parameters, such as the degrees of freedom of the t-function, the number of iterations for which the cost function optimization is processed and perplexity, which can be defined as a smooth measure of the effective number of neighbors.

    Article Title: Dentate Gyrus Sharp Waves, a Local Field Potential Correlate of Learning in the Dentate Gyrus of Mice
    Article Snippet: We used a t-distributed stochastic neighbor embedding (t-SNE) implementation for MATLAB ( van der Maaten, 2014 ) for dimensionality reduction of the PPP.

    Article Title: Genome-scale metabolic reconstruction of 7,302 human microorganisms for personalized medicine
    Article Snippet: Clustering of taxa by reaction presence through t -distributed stochastic neighbor embedding ( t -SNE) was performed using the t -SNE implementation in MATLAB with Euclidean distance, barneshut set as the algorithm and perplexity set to 30.

    Article Title: Genome-scale metabolic reconstruction of 7,302 human microorganisms for personalized medicine.
    Article Snippet: Clustering of taxa by reaction presence through t-distributed stochastic neighbor embedding (t-SNE)52 was performed using the t-SNE implementation in MATLAB with Euclidean distance, barneshut set as the algorithm and perplexity set to 30.

    Article Title: Classification of small lesions on dynamic breast MRI: Integrating dimension reduction and out-of-sample extension into CADx methodology
    Article Snippet: Finally, we note that the t-SNE implementation provided in the MATLAB toolbox was specifically tuned for visualizing high-dimensional data in 2-D and 3-D; its behavior in general dimension reduction tasks (such as 5-D, 10-D, 20-D etc) is not fully understood [ 30 ].



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    MathWorks Inc implementation of the standard t-sne
    The laminar organization of projection neurons in the auditory cortex. (A) The mean projection patterns of clusters corresponding to the indicated major classes of neurons. Line thickness indicates projection strength normalized to the strongest projection for that class. Blue arrows indicate projections to contralateral brain areas and black arrows indicate projections to ipsilateral brain areas. (B) The sequenced projection neurons from a brain (XC9) are color-coded by class identities and plotted at their locations in the cortex. The top and bottom of the cortex are indicated by the red and blue dashed lines, respectively. The laminae and their boundaries are marked. Scale bar = 100 μm. Inset: histograms of the laminar depths of each class of projection neurons in the pooled BARseq dataset. (C) Hierarchical clustering of single-cell projection data. Top: dendrogram of the hierarchical structure of the clusters. Middle: the mean projection patterns of the corresponding leaf clusters. Bottom: The laminar distribution of the corresponding leaf clusters. Individual neurons are superimposed on top of the distribution plots (light grey). Neurons whose cluster identity were less confident were marked in gray. The number of cells that belong to each leaf cluster is indicated below. Neurons of subcluster 25 were likely misidentified PT-l neurons (see STAR Methods). (D) <t>t-SNE</t> plot of the projection neurons. The neurons are color-coded by their first level subcluster identities post-hoc. (E) The normalized entropy of nodes/leaves (y-axis) in the indicated clustering hierarchy (x-axis). Grey bars indicate mean ± stdev of all nodes/leaves of a specific hierarchy. See also Fig. S4–S6.
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    The laminar organization of projection neurons in the auditory cortex. (A) The mean projection patterns of clusters corresponding to the indicated major classes of neurons. Line thickness indicates projection strength normalized to the strongest projection for that class. Blue arrows indicate projections to contralateral brain areas and black arrows indicate projections to ipsilateral brain areas. (B) The sequenced projection neurons from a brain (XC9) are color-coded by class identities and plotted at their locations in the cortex. The top and bottom of the cortex are indicated by the red and blue dashed lines, respectively. The laminae and their boundaries are marked. Scale bar = 100 μm. Inset: histograms of the laminar depths of each class of projection neurons in the pooled BARseq dataset. (C) Hierarchical clustering of single-cell projection data. Top: dendrogram of the hierarchical structure of the clusters. Middle: the mean projection patterns of the corresponding leaf clusters. Bottom: The laminar distribution of the corresponding leaf clusters. Individual neurons are superimposed on top of the distribution plots (light grey). Neurons whose cluster identity were less confident were marked in gray. The number of cells that belong to each leaf cluster is indicated below. Neurons of subcluster 25 were likely misidentified PT-l neurons (see STAR Methods). (D) <t>t-SNE</t> plot of the projection neurons. The neurons are color-coded by their first level subcluster identities post-hoc. (E) The normalized entropy of nodes/leaves (y-axis) in the indicated clustering hierarchy (x-axis). Grey bars indicate mean ± stdev of all nodes/leaves of a specific hierarchy. See also Fig. S4–S6.
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    Image Search Results


    The laminar organization of projection neurons in the auditory cortex. (A) The mean projection patterns of clusters corresponding to the indicated major classes of neurons. Line thickness indicates projection strength normalized to the strongest projection for that class. Blue arrows indicate projections to contralateral brain areas and black arrows indicate projections to ipsilateral brain areas. (B) The sequenced projection neurons from a brain (XC9) are color-coded by class identities and plotted at their locations in the cortex. The top and bottom of the cortex are indicated by the red and blue dashed lines, respectively. The laminae and their boundaries are marked. Scale bar = 100 μm. Inset: histograms of the laminar depths of each class of projection neurons in the pooled BARseq dataset. (C) Hierarchical clustering of single-cell projection data. Top: dendrogram of the hierarchical structure of the clusters. Middle: the mean projection patterns of the corresponding leaf clusters. Bottom: The laminar distribution of the corresponding leaf clusters. Individual neurons are superimposed on top of the distribution plots (light grey). Neurons whose cluster identity were less confident were marked in gray. The number of cells that belong to each leaf cluster is indicated below. Neurons of subcluster 25 were likely misidentified PT-l neurons (see STAR Methods). (D) t-SNE plot of the projection neurons. The neurons are color-coded by their first level subcluster identities post-hoc. (E) The normalized entropy of nodes/leaves (y-axis) in the indicated clustering hierarchy (x-axis). Grey bars indicate mean ± stdev of all nodes/leaves of a specific hierarchy. See also Fig. S4–S6.

    Journal: Cell

    Article Title: High-throughput mapping of long-range neuronal projection using in situ sequencing

    doi: 10.1016/j.cell.2019.09.023

    Figure Lengend Snippet: The laminar organization of projection neurons in the auditory cortex. (A) The mean projection patterns of clusters corresponding to the indicated major classes of neurons. Line thickness indicates projection strength normalized to the strongest projection for that class. Blue arrows indicate projections to contralateral brain areas and black arrows indicate projections to ipsilateral brain areas. (B) The sequenced projection neurons from a brain (XC9) are color-coded by class identities and plotted at their locations in the cortex. The top and bottom of the cortex are indicated by the red and blue dashed lines, respectively. The laminae and their boundaries are marked. Scale bar = 100 μm. Inset: histograms of the laminar depths of each class of projection neurons in the pooled BARseq dataset. (C) Hierarchical clustering of single-cell projection data. Top: dendrogram of the hierarchical structure of the clusters. Middle: the mean projection patterns of the corresponding leaf clusters. Bottom: The laminar distribution of the corresponding leaf clusters. Individual neurons are superimposed on top of the distribution plots (light grey). Neurons whose cluster identity were less confident were marked in gray. The number of cells that belong to each leaf cluster is indicated below. Neurons of subcluster 25 were likely misidentified PT-l neurons (see STAR Methods). (D) t-SNE plot of the projection neurons. The neurons are color-coded by their first level subcluster identities post-hoc. (E) The normalized entropy of nodes/leaves (y-axis) in the indicated clustering hierarchy (x-axis). Grey bars indicate mean ± stdev of all nodes/leaves of a specific hierarchy. See also Fig. S4–S6.

    Article Snippet: Spectral clustering was performed using a MATLAB implementation of the algorithm ( https://www.mathworks.com/matlabcentral/fileexchange/34412-fast-and-efficient-spectral-clustering ). t-SNE ( van der Maaten and Hinton, 2008 ) was performed using a MATLAB implementation of the standard t-SNE ( https://lvdmaaten.github.io/tsne/ ) using the log projection data as inputs.

    Techniques:

    Subtypes of IT neurons defined by gene expression in the auditory cortex. (A) Histograms of the log normalized expression of the indicated marker genes in the indicated clusters obtained from single-cell RNAseq in the auditory cortex. The dendrograms show distances of mean gene expression among transcriptomic clusters (left) and distances of mean projection pattern (right) obtained through BARseq and FISH. (B) t-SNE plot of the gene expression of neurons color-coded by cluster identity as in (A). (C) MetaNeighbor comparison of neuronal clusters obtained in the auditory cortex to those in the visual cortex from Tasic et al. (2018). (D) Projections (left) and the expression of genes (right) of neurons obtained using combination of BARseq and FISH are shown on a log scale. Projection areas are the same as in Fig. 4B, except that each cortical area is divided into upper (u) and lower (l) layers. (E) Distributions of laminar positions of neurons. Individual neurons (red) are superimposed on the smoothed distribution (black). See also Fig. S7.

    Journal: Cell

    Article Title: High-throughput mapping of long-range neuronal projection using in situ sequencing

    doi: 10.1016/j.cell.2019.09.023

    Figure Lengend Snippet: Subtypes of IT neurons defined by gene expression in the auditory cortex. (A) Histograms of the log normalized expression of the indicated marker genes in the indicated clusters obtained from single-cell RNAseq in the auditory cortex. The dendrograms show distances of mean gene expression among transcriptomic clusters (left) and distances of mean projection pattern (right) obtained through BARseq and FISH. (B) t-SNE plot of the gene expression of neurons color-coded by cluster identity as in (A). (C) MetaNeighbor comparison of neuronal clusters obtained in the auditory cortex to those in the visual cortex from Tasic et al. (2018). (D) Projections (left) and the expression of genes (right) of neurons obtained using combination of BARseq and FISH are shown on a log scale. Projection areas are the same as in Fig. 4B, except that each cortical area is divided into upper (u) and lower (l) layers. (E) Distributions of laminar positions of neurons. Individual neurons (red) are superimposed on the smoothed distribution (black). See also Fig. S7.

    Article Snippet: Spectral clustering was performed using a MATLAB implementation of the algorithm ( https://www.mathworks.com/matlabcentral/fileexchange/34412-fast-and-efficient-spectral-clustering ). t-SNE ( van der Maaten and Hinton, 2008 ) was performed using a MATLAB implementation of the standard t-SNE ( https://lvdmaaten.github.io/tsne/ ) using the log projection data as inputs.

    Techniques: Expressing, Marker