Fractal analysis differentiation of nuclear and vascular patterns in hepatocellular carcinomas and hepatic metastasis.

Hepatocellular carcinoma (HCC) currently represents the fifth most common cancer worldwide, while being the third leading cause of cancer death. Fractal analysis is a novel tool used in quantitative and qualitative image assessment. Vascular patterns and cellular nuclei particularities in tumoral pathology make ideal candidates for this technique. Our aim was to apply fractal analysis in quantifying nuclear chromatin patterns and vascular axels in order to identify differences between images of primary HCC, liver metastasis (LM) and surrounding normal liver tissue. Formalin-fixed, paraffin-embedded tissue sections from 40 cases of HCC and 40 LM of various origins were used. We performed Hematoxylin staining for nuclear chromatin as well as immunohistochemical staining for vascular patterns. High-resolution images were captured; nuclear and vascular morphologies were assessed on binarized skeleton masks using the fractal box counting method. Analysis was performed using the free, public domain Java-based image processing tool, ImageJ, which provided the fractal dimensions (FDs) for each studied element. Statistical analysis was performed using the ANOVA test with Bonferroni post-tests and t-tests for paired samples. Fractal analysis of vascular patterns clearly differentiated between tumoral tissue and normal surrounding tissue (p<0.01). Further analysis of nuclear FDs improved the specificity of these results, providing clear differentiation between pathological and normal tissue (p<0.01). When comparing primary HCC images with metastatic formations, we encountered statistically significant differences in nuclear chromatin assessment. However, blood vessels had a higher FD in primary tumors when compared with liver metastasis (p<0.05) and also allowed for a differentiation between primary liver tumors with and without neurodifferentiation. Fractal analysis represents a potent tool for discriminating between tumoral and non-tumoral tissue images. It provides accurate, quantifiable data, which can be easily correlated with the pathology at hand. Primary and metastatic liver tissue can be differentiated to some extent, however further studies, possibly including other variables (cellular matrix for instance) are needed in order to validate the method.

[1]  C. Kittas,et al.  Fractal dimension as a prognostic factor for laryngeal carcinoma. , 2005, Anticancer research.

[2]  François Chapeau-Blondeau,et al.  Multifractal analysis of three-dimensional histogram from color images , 2010 .

[3]  J. Bruix,et al.  Management of hepatocellular carcinoma: An update , 2011, Hepatology.

[4]  Tara L. Kieffer,et al.  Hepatocellular Carcinoma: Epidemiology and Molecular Carcinogenesis , 2009 .

[5]  Benjamin J Vakoc,et al.  Three-dimensional microscopy of the tumor microenvironment in vivo using optical frequency domain imaging , 2009, Nature Medicine.

[6]  M. Yuen,et al.  Independent risk factors and predictive score for the development of hepatocellular carcinoma in chronic hepatitis B. , 2009, Journal of hepatology.

[7]  Giacomo Aletti,et al.  Fractal dimension rectified meter for quantification of liver fibrosis and other irregular microscopic objects. , 2003, Analytical and quantitative cytology and histology.

[8]  F. Grizzi,et al.  Vascular architecture: is it a helpful histopathological biomarker for hepatocellular carcinoma? , 2007, Journal of Zhejiang University SCIENCE B.

[9]  E. Patsouris,et al.  Nuclear fractal dimension as a prognostic factor in oral squamous cell carcinoma. , 2008, Oral oncology.

[10]  F. Grizzi,et al.  Metrically measuring liver biopsy: a chronic hepatitis B and C computer-aided morphologic description. , 2008, World journal of gastroenterology.

[11]  A. Di Ieva Angioarchitectural morphometrics of brain tumors: are there any potential histopathological biomarkers? , 2010, Microvascular research.

[12]  S S Cross,et al.  FRACTALS IN PATHOLOGY , 1997, The Journal of pathology.

[13]  V. Torri,et al.  Sampling variability of computer-aided fractal-corrected measures of liver fibrosis in needle biopsy specimens. , 2006, World journal of gastroenterology.

[14]  C. la Vecchia,et al.  Trends in mortality from hepatocellular carcinoma in Europe, 1980‐2004 , 2008, Hepatology.

[15]  Alexei Kouznetsov,et al.  Quantifying the architectural complexity of microscopic images of histology specimens. , 2009, Micron.

[16]  A. Ozcan,et al.  Fractal dimension of microvasculature in renal oncocytomas and chromophobe renal cell carcinomas. , 2009, Pathology, research and practice.

[17]  Caterina Guiot,et al.  Fractal parameters and vascular networks: facts & artifacts , 2008, Theoretical Biology and Medical Modelling.

[18]  J. Bruix,et al.  Management of hepatocellular carcinoma , 2005, Hepatology.

[19]  G. Losa The fractal geometry of life. , 2009, Rivista di biologia.

[20]  K. Murase,et al.  Quantitative analysis of technegas SPECT: evaluation of regional severity of emphysema. , 2000, Journal of nuclear medicine : official publication, Society of Nuclear Medicine.

[21]  Pranab Dey,et al.  Basic principles and applications of fractal geometry in pathology: a review. , 2005, Analytical and quantitative cytology and histology.

[22]  F. Grizzi,et al.  Liver fibrosis and tissue architectural change measurement using fractal-rectified metrics and Hurst's exponent. , 2006, World journal of gastroenterology.

[23]  Paul Calès,et al.  Fractal dimension can distinguish models and pharmacologic changes in liver fibrosis in rats , 2002, Hepatology.

[24]  Yann Gousseau,et al.  Modeling Occlusion and Scaling in Natural Images , 2007, Multiscale Model. Simul..

[25]  O. Mărgăritescu,et al.  Fractal analysis of astrocytes in stroke and dementia. , 2009, Romanian journal of morphology and embryology = Revue roumaine de morphologie et embryologie.

[26]  B. Mandelbrot Stochastic models for the Earth's relief, the shape and the fractal dimension of the coastlines, and the number-area rule for islands. , 1975, Proceedings of the National Academy of Sciences of the United States of America.