Sternberg, S.R.,
Grayscale Morphology,
CVGIP(35), No. 3, 1987, pp. 333-355.
WWW Version.
BibRef
8700
Earlier:
with added A1, A3:
Haralick, R.M.,
Zhuang, X.,
CVPR86(543-550).
Basically an introduction to what grayscale morphology.
BibRef
Heijmans, H.J.A.M.,
Theoretical Aspects of Gray-Level Morphology,
PAMI(13), No. 6, June 1991, pp. 568-582.
IEEE Abstract. IEEE Top Reference.
WWW Version.
BibRef
9106
Heijmans, H.J.A.M.,
A Note on the Umbra Transform in Gray-Scale Morphology,
PRL(14), 1993, pp. 877-881.
BibRef
9300
Dougherty, E.R.,
Euclidean Gray-Scale Granulometries:
Representation and Umbra Inducement,
JMIV(1), 1992, pp. 7-21.
BibRef
9200
Dougherty, E.R.,
Optimal Mean-Absolute-Error Filtering of Gray-Scale Signals by the
Morphological Hit-or-Miss Transform,
JMIV(4), 1994, pp. 255-271.
BibRef
9400
Dougherty, E.R.,
The Dual Representation of Gray-Scale Morphological Filters,
CVPR89(172-177).
IEEE Abstract. IEEE Top Reference.
BibRef
8900
Dougherty, E.R.,
Hausdorf-metric interpretation of convergence in the Matheron topology
for binary mathematical morphology,
ICPR90(I: 870-875).
WWW Version.
9006
BibRef
Zhao, D.,
Dougherty, E.R.,
Morphological Hit-or-Miss Transformation for Shape Recognition,
JVCIR(2), 1991, pp. 230-243.
BibRef
9100
Dougherty, E.R.,
Zhao, D.,
Model-Based Characterization of Statistically Optimal Design for
Morphological Shape Recognition Algorithms via the Hit-or-Miss Transform,
JVCIR(3), 1992, pp. 147-160.
BibRef
9200
Dougherty, E.R.,
Optimal Mean-Square N-Observation Digital Morphological Filters:
I. Optimal Binary Filters,
CVGIP(55), No. 1, January 1992, pp. 36-54.
WWW Version.
BibRef
9201
Optimal Mean-Square N-Observation Digital Morphological Filters:
II. Optimal Gray-Scale Filters,
CVGIP(55), No. 1, January 1992, pp. 55-72.
WWW Version.
BibRef
Dougherty, E.R.,
Unification of Nonlinear Filtering in the Context of
Binary Logical Calculus, Part II: Gray-Scale Filters,
JMIV(2), 1992, pp. 185-192.
See also Unification of Nonlinear Filtering in the Context of Binary Logical Calculus, Part I: Binary Filters.
BibRef
9200
Dougherty, E.R.,
Application of the Hausdorff Metric in Gray-Scale
Mathematical Morphology via Truncated Umbrae,
JVCIR(2), 1991, pp. 177-187.
BibRef
9100
Dougherty, E.R.[Edward R.],
A Lattice-Based Minimal Gray-Scale Switching Algorithm for Obtaining
the Optimal Increasing Filter from the Optimal Filter,
JMIV(21), No. 1, July 2004, pp. 43-52.
WWW Version.
0409
BibRef
Takriti, S.,
Gader, P.D.,
Local Decomposition of Gray-Scale Morphological Templates,
JMIV(2), 1992, pp. 39-50.
BibRef
9200
Hawkes, P.W.,
Manipulation of Multivalued Images in Image Algebra,
JMIV(2), 1992, pp. 83-85.
BibRef
9200
Sapiro, G.[Guillermo],
Kimmel, R.[Ron],
Shaked, D.[Doron],
Kimia, B.B.[Benjamin B.],
Bruckstein, A.M.[Alfred M.],
Implementing continuous-scale morphology via curve evolution,
PR(26), No. 9, September 1993, pp. 1363-1372.
WWW Version.
0401
BibRef
Gader, P.D.,
Separable Decompositions and Approximations of
Greyscale Morphological Templates,
CVGIP(53), No. 3, May 1991, pp. 288-296.
WWW Version.
BibRef
9105
Jones, R.,
Svalbe, I.,
Algorithms for the Decomposition of Gray-Scale Morphological Operations,
PAMI(16), No. 6, June 1994, pp. 581-588.
IEEE Abstract. IEEE Top Reference.
WWW Version.
BibRef
9406
Earlier:
Basis decomposition of morphological operations,
ICPR92(III:264-267).
WWW Version.
9208
BibRef
Albiol, A.,
Serra, J.,
Morphological Image Enlargements,
JVCIR(8), 1997, pp. 367-383.
BibRef
9700
Deng, T.Q.[Ting-Quan],
Heijmans, H.J.A.M.[Henk J.A.M.],
Grey-Scale Morphology Based on Fuzzy Logic,
JMIV(16), No. 2, March 2002, pp. 155-171.
WWW Version.
0202
BibRef
Naegel, B.[Benoît],
Passat, N.[Nicolas],
Ronse, C.[Christian],
Grey-level hit-or-miss transforms--Part I: Unified theory,
PR(40), No. 2, February 2007, pp. 635-647.
WWW Version.
0611Mathematical morphology; Hit-or-miss transform; Grey-level interval operator;
Morphological probing
BibRef
Naegel, B.[Benoît],
Passat, N.[Nicolas],
Ronse, C.[Christian],
Grey-level hit-or-miss transforms--part II: Application to angiographic
image processing,
PR(40), No. 2, February 2007, pp. 648-658.
WWW Version.
0611Mathematical morphology; Hit-or-miss transform; Grey-level interval operator;
Angiographic image processing
BibRef
Angulo, J.[Jesus],
Morphological colour operators in totally ordered lattices based on
distances: Application to image filtering, enhancement and analysis,
CVIU(107), No. 1-2, July-August 2007, pp. 56-73.
WWW Version.
0706Colour mathematical morphology; Colour distance; Multivariate ordering;
Colour feature extraction; Colour noise removal;
Colour contrast enhancement; LSH; L*a*b*
BibRef
Urbach, E.R.,
Wilkinson, M.H.F.,
Efficient 2-D Grayscale Morphological Transformations With Arbitrary
Flat Structuring Elements,
IP(17), No. 1, January 2008, pp. 1-8.
WWW Version.
0712
BibRef
Earlier:
Efficient 2-D Gray-Scale Dilations and Erosions with Arbitrary Flat
Structuring Elements,
ICIP06(1573-1576).
0610
WWW Version.
BibRef
Breuß, M.[Michael],
Burgeth, B.[Bernhard],
Weickert, J.[Joachim],
Anisotropic Continuous-Scale Morphology,
IbPRIA07(II: 515-522).
WWW Version.
0706
BibRef
De Witte, V.[Valérie],
Schulte, S.[Stefan],
Nachtegael, M.[Mike],
Van der Weken, D.[Dietrich],
Kerre, E.E.[Etienne E.],
Vector Morphological Operators for Colour Images,
ICIAR05(667-675).
WWW Version.
0509
BibRef
Hult, R.[Roger],
Agartz, I.[Ingrid],
Segmentation of Multimodal MRI of Hippocampus Using 3D Grey-Level
Morphology Combined with Artificial Neural Networks,
SCIA05(272-281).
WWW Version.
0506
BibRef
Earlier: A1, Only:
Grey-level morphology combined with an artificial neural networks
aproach for multimodal segmentation of the hippocampus,
CIAP03(277-282).
IEEE Abstract. IEEE Top Reference.
0310
BibRef
Raducanu, B.,
Grana, M.,
A Grayscale Hit-or-miss Transform Based on Level Sets,
ICIP00(Vol II: 931-933).
IEEE Abstract. IEEE Top Reference.
0008
BibRef
Koppen, M.,
Nowack, C.,
Rosel, G.,
Pareto-Morphology for Color Image Processing,
SCIA99(Image Analysis I).
BibRef
9900
Bastian, W.,
Petrou, M.,
Leng, X.,
Greyscale Morphology with a Non-Linear Structuring Element,
DSP95(366-371).
BibRef
9500
Costa, W.S.,
Haralick, R.M.,
Predicting expected gray level statistics of opened signals,
CVPR92(554-559).
IEEE Abstract. IEEE Top Reference.
0403The opening of a model signal with a convex, zero-height structuring
element is studied empirically.
BibRef
Wu, M.J.[Min-Jin],
Fuzzy morphology and image analysis,
ICPR88(I: 453-455).
WWW Version.
8811
BibRef
Chapter on Computational Vision, Regularization, Connectionist, Morphology, Scale-Space, Perceptual Grouping, Wavelets, Color, Sensors, Optical, Laser, Radar continues in
Morphology for Range and 3-D data .