Abstract

Early-stage ovarian cancer has an excellent prognosis, but due mainly to late detection, ovarian cancer remains a major cause of cancer deaths among women. In vivo magnetic resonance spectroscopy (MRS) would be an excellent candidate for early ovarian cancer detection, being non-invasive, surpassing anatomic imaging to identify metabolic features of cancer, and free of ionizing radiation. However, the present meta-analysis of 13 studies indicates that with conventional Fourier-based processing, in vivo MRS insufficiently distinguished 134 cancerous from 114 benign ovarian lesions. The fast Padé transform (FPT), an advanced signal processor with high-resolution and parametric (quantification-equipped) capabilities is best qualified for MRS time signals from the ovary, as demonstrated in our earlier proof-of-concept studies. We now apply the FPT to MRS time signals encoded in vivo on a 3 T scanner, echo time of 30 ms, from a borderline serous cystic ovarian tumor. The FPT-produced total shape spectrum was better resolved than with Fourier processing. Spectra averaging through the FPT generated a denoised total shape spectrum. Subsequent parametric analysis reconstructed dense component spectra in the “usual” mode: absorption and dispersion components mixed and “ersatz” mode: reconstructed phases set to zero, thus eliminating interference effects. Numerous metabolites, including potential cancer biomarkers, were identified and quantified by the FPT, including isoleucine, valine, lipids, lactate, alanine, lysine, N-acetyl aspartate, N-acetylneuraminic acid, glutamine, choline, phosphocholine, myoinositol. Many of these are difficult or impossible to detect with Fourier plus fitting techniques for in vivo MRS of the ovary. These Padé-generated results are promising, overcoming major barriers hindering MRS from becoming a key method for non-invasively assessing ovarian lesions.

Highlights

  • Mathematical optimization has a special relevance to the problem of ovarian cancer diagnostics

  • We begin by contextualizing the problem, briefly reviewing the relevant medical aspects, followed by our meta-analysis of the results to date that are based upon the conventional Fourier processing of in vivo magnetic resonance spectroscopy (MRS) time signals encoded from the ovary

  • Thereby, we strive to provide the multi-disciplinary background for viewing the new results presented in this paper, applying the fast Padé transform (FPT) to in vivo MRS time signals encoded from the ovary

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Summary

Introduction

Mathematical optimization has a special relevance to the problem of ovarian cancer diagnostics. This is related to the application of advanced signal processing methods to evaluate data encoded via magnetic resonance spectroscopy (MRS). We begin by contextualizing the problem, briefly reviewing the relevant medical aspects, followed by our meta-analysis of the results to date that are based upon the conventional Fourier processing of in vivo MRS time signals encoded from the ovary. We proceed to a succinct presentation of the advanced signal processing provided by the fast Padé transform (FPT). Thereby, we strive to provide the multi-disciplinary background for viewing the new results presented in this paper, applying the FPT to in vivo MRS time signals encoded from the ovary

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