11 research outputs found
Forecasting with Sparse but Informative Variables: A Case Study in Predicting Blood Glucose
In time-series forecasting, future target values may be affected by both
intrinsic and extrinsic effects. When forecasting blood glucose, for example,
intrinsic effects can be inferred from the history of the target signal alone
(\textit{i.e.} blood glucose), but accurately modeling the impact of extrinsic
effects requires auxiliary signals, like the amount of carbohydrates ingested.
Standard forecasting techniques often assume that extrinsic and intrinsic
effects vary at similar rates. However, when auxiliary signals are generated at
a much lower frequency than the target variable (e.g., blood glucose
measurements are made every 5 minutes, while meals occur once every few hours),
even well-known extrinsic effects (e.g., carbohydrates increase blood glucose)
may prove difficult to learn. To better utilize these \textit{sparse but
informative variables} (SIVs), we introduce a novel encoder/decoder forecasting
approach that accurately learns the per-timepoint effect of the SIV, by (i)
isolating it from intrinsic effects and (ii) restricting its learned effect
based on domain knowledge. On a simulated dataset pertaining to the task of
blood glucose forecasting, when the SIV is accurately recorded our approach
outperforms baseline approaches in terms of rMSE (13.07 [95% CI: 11.77,14.16]
vs. 14.14 [12.69,15.27]). In the presence of a corrupted SIV, the proposed
approach can still result in lower error compared to the baseline but the
advantage is reduced as noise increases. By isolating their effects and
incorporating domain knowledge, our approach makes it possible to better
utilize SIVs in forecasting.Comment: 10 pages, 9 figures, 5 tables, accepted to AAAI2
Forecasting with Sparse but Informative Variables: A Case Study in Predicting Blood Glucose
In time-series forecasting, future target values may be affected by both intrinsic and extrinsic effects. When forecasting blood glucose, for example, intrinsic effects can be inferred from the history of the target signal alone (i.e. blood glucose), but accurately modeling the impact of extrinsic effects requires auxiliary signals, like the amount of carbohydrates ingested. Standard forecasting techniques often assume that extrinsic and intrinsic effects vary at similar rates. However, when auxiliary signals are generated at a much lower frequency than the target variable (e.g., blood glucose measurements are made every 5 minutes, while meals occur once every few hours), even well-known extrinsic effects (e.g., carbohydrates increase blood glucose) may prove difficult to learn. To better utilize these sparse but informative variables (SIVs), we introduce a novel encoder/decoder forecasting approach that accurately learns the per-timepoint effect of the SIV, by (i) isolating it from intrinsic effects and (ii) restricting its learned effect based on domain knowledge. On a simulated dataset pertaining to the task of blood glucose forecasting, when the SIV is accurately recorded our approach outperforms baseline approaches in terms of rMSE (13.07 [95% CI: 11.77,14.16] vs. 14.14 [12.69,15.27]). In the presence of a corrupted SIV, the proposed approach can still result in lower error compared to the baseline but the advantage is reduced as noise increases. By isolating their effects and incorporating domain knowledge, our approach makes it possible to better utilize SIVs in forecasting
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Serotonin Transporter Binding in Major Depressive Disorder: Impact of Serotonin System Anatomy
Serotonin transporter (5-HTT) binding deficits are reported in major depressive disorder (MDD). However, most studies have not considered serotonin system anatomy when parcellating brain regions of interest (ROIs). We now investigate 5-HTT binding in MDD in two novel ways: (1) use of a 5-HTT tract-based analysis examining binding along serotonergic axons; and (2) using the Copenhagen University Hospital Neurobiology Research Unit (NRU) 5-HT Atlas, based on brain-wide binding patterns of multiple serotonin receptor types. [11C]DASB 5-HTT PET scans were obtained in 59 unmedicated participants with MDD in a current depressive episode and 32 healthy volunteers (HVs). Binding potential (BPP) was quantified with empirical Bayesian estimation in graphical analysis (EBEGA). Within the [11C]DASB tract, MDD showed significantly lower BPP compared with HVs (p=0.02). The BPP diagnosis difference varied by tract location at a trend-level (p=0.08), with MDD binding deficit strongest most proximal to brainstem raphe nuclei. NRU 5-HT Atlas ROIs showed trend-level lower BPP
in MDD relative to HVs (p=0.06) and BPP diagnosis difference that varied by region (p=0.001). BPP was lower in MDD in 4/10 regions (p-values<0.05). Neither [11C]DASB tract or NRU 5-HT Atlas BPP correlated with depression severity, suicidal ideation or suicide attempt history. Future studies are needed to determine the causes of this deficit in 5-HTT binding being more pronounced in proximal axon segments and in only a subset of ROIs for the pathogenesis of MDD. Such regional specificity may have implications for targeting antidepressant treatment, and may extend to other serotonin-related disorders
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Utility of Molecular and Structural Brain Imaging to Predict Progression from MCI to Dementia
This project compares three neuroimaging biomarkers to predict progression to dementia in subjects with mild cognitive impairment (MCI). Eighty-eight subjects with MCI and 40 healthy controls (HCs) were recruited. Subjects had a 3T magnetic resonance imaging (MRI) scan, and two positron emission tomography (PET) scans, one with Pittsburgh compound B ([11C]PIB) and one with fluorodeoxyglucose ([18F]FDG). MCI subjects were followed for up to 4 years and progression to dementia was assessed on an annual basis. MCI subjects had higher [11C]PIB binding potential (BPND) than HCs in multiple brain regions, and lower hippocampus volumes. [11C]PIB BPND, [18F]FDG standard uptake value ratio (SUVR) and hippocampus volume were associated with time to progression to dementia using a Cox proportional hazards model