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1 n 29% reduction in the coefficients from the generalized linear model).
2 mating relative fitness ratios and fitting a generalized linear model.
3 hemical parameters using a repeated measures generalized linear model.
4 time since activation of study centers using generalized linear model.
5 fic kinematic parameters of movement using a generalized linear model.
6 type (P< .01) were predictive of growth in a generalized linear model.
7  field (STRF), often in the framework of the generalized linear model.
8 rons through a statistical approach based on generalized linear models.
9 rror components and density dependence using generalized linear models.
10 s and non-heat-wave days using city-specific generalized linear models.
11 (CIs) were evaluated using negative binomial generalized linear models.
12  between groups with mixed effects-ANOVA and generalized linear models.
13 en infants of smokers and non-smokers, using generalized linear models.
14  association with transcript abundance using generalized linear models.
15 outflow defect were modeled by using Poisson generalized linear models.
16 ations were identified by using boosting for generalized linear models.
17  (EBlasso) and elastic net (EBEN) priors for generalized linear models.
18 atus and incident outcomes by using adjusted generalized linear models.
19 imensions over time were quantified by using generalized linear models.
20             Risk ratios were calculated with generalized linear models.
21 d using hierarchical logistic regression and generalized linear models.
22 dices and sensitization, were examined using generalized linear models.
23 es under a potential outcome framework using generalized linear models.
24 trains using a statistical approach based on generalized linear models.
25 s and reperfusion therapy was examined using generalized linear models.
26 tive season adult survival rates in binomial generalized linear models.
27 correlation coefficients of the hierarchical generalized linear models (0.113 for any inotrope) indic
28                                   In Poisson generalized linear models, 3-day moving average concentr
29 FFDM and DBT images were assessed by using a generalized linear model accounting for case and reader
30 mating equations (GEEs), an extension of the generalized linear model accounting for the within-subje
31                             [corrected].In a generalized linear model adjusted for cardiovascular ris
32                   Using 3-level hierarchical generalized linear modeling adjusted for patient sociode
33          We applied an overdispersed Poisson generalized linear model, adjusting for time, day of wee
34 resection (proximal, distal, or total) using generalized linear models, adjusting for age, stage of d
35 ce of hepatic steatosis (LPR </= 0.33) using generalized linear models, adjusting for demographics, i
36 non-PCI hospitals using 2-level hierarchical generalized linear models, adjusting for patient demogra
37                          Applying a standard generalized linear model analysis approach, our results
38 enterococci were significant (p < 0.01), and generalized linear model analysis identified fines as th
39                                            A generalized linear model analysis was also performed to
40                                    We used a generalized linear model and haplotype score tests for t
41  quality control of RPPA experiments using a generalized linear model and logistic function.
42                  Bivariate analysis by using generalized linear modeling and one-way analysis of vari
43                      We develop hierarchical generalized linear models and computationally efficient
44                         We used hierarchical generalized linear models and data on patients from the
45                                        Using generalized linear models and model selection techniques
46            Statistical analyses consisted of generalized linear models and multivariate regressions.
47                     Least-squares means from generalized linear models and odds ratios (ORs) and 95%
48 ,752 angiosperm species and use phylogenetic generalized linear models and path analyses to test rela
49                                              Generalized linear models and Spearman's partial correla
50                          Both single-marker (generalized linear model) and multi-marker (Bayesian app
51 roprotection was modeled with a log binomial generalized linear model, and data were pooled in a meta
52  recursive partitioning and regression tree, generalized linear model, and generalized additive model
53 i-continuous modeling framework based on the generalized linear model, and use it to characterize gen
54                                       Both a generalized linear model approach and the linear discrim
55                   A Bayesian phylogeographic generalized linear model approach was used to reconstruc
56      Compared with the Bayesian hierarchical generalized linear model approach, the state-of-the-art
57 atively weighted least squares for classical generalized linear models as implemented in the package
58 egative binomial distribution and assuming a generalized linear model (at the gene level) that consid
59       Risk ratios (RRs) were calculated with generalized linear models by using a Poisson link functi
60 cteristic curve (Az) was calculated based on generalized linear models by using biopsy as the referen
61             The parameter estimates from our generalized linear model can be transformed to yield pop
62                              A quasi-Poisson generalized linear model combined with a distributed lag
63 r very small sample sizes, the beta-binomial generalized linear model, combined with simple outlier d
64                                   A logistic generalized linear model confirmed the significance of t
65          Then, the SNPs were analyzed with a generalized linear model controlling for genotyping plat
66 tests, logistic regression (predictive), and generalized linear models (cost).
67                          We adapt the double generalized linear model (dglm) to simultaneously fit th
68 ss computing time than Bayesian hierarchical generalized linear model, efficient mixed model associat
69               Multivariate repeated-measures generalized linear models estimated mean number of teeth
70                            Repeated-measures generalized linear models estimated the mean cumulative
71     We compared a range of negative binomial generalized linear models fitted to the meningitis data.
72                                      Using a generalized linear model for a spiking recurrent neural
73   Result: we proposed a network module-based generalized linear model for differential expression ana
74                          LINSIGHT combines a generalized linear model for functional genomic data wit
75 tive protein levels were examined by using a generalized linear model for gamma distribution.
76                       We propose a two-part, generalized linear model for such bimodal data that para
77 ch interval (PDC <80%) were identified using generalized linear models for repeated measures.
78      We further integrate the model into the generalized linear model framework in order to perform d
79                                            A generalized linear model framework was used to predict t
80  Statistical models were implemented using a generalized linear model framework, including the experi
81 that the algorithm fits into the statistical generalized linear models framework, describe a practica
82                                              Generalized linear models gave very unrealistic projecti
83                                            A generalized linear model generated log relative risks fo
84                                  Moreover, a generalized linear model (GLM) constructed on responses
85 abilistic clustering methods of Tzeng to the generalized linear model (GLM) framework established by
86                               In contrast, a generalized linear model (GLM) is very interpretable esp
87 ion rate matrix between discrete states as a generalized linear model (GLM) of genetic, geographic, d
88                                  We extend a generalized linear model (GLM) that predicts postsynapti
89                                 The proposed generalized linear model (GLM) used geographic and demog
90                                    Using the generalized linear model (GLM) with adjustment for poten
91 ostics was confirmed by statistical methods: generalized linear model (GLM), linear discriminant anal
92 logit for probability of nonzero costs and a generalized linear model (GLM).
93 new minorize-maximization (MM) algorithm for generalized linear models (GLM) combined with heuristic
94 of the negative binomial to provide flexible generalized linear models (GLMs) on both the mean and di
95 ecouples kinematics from mechanics, and used Generalized Linear Models (GLMs) to show that Vg neurons
96                                              Generalized linear models (GLMs) tolerate without bias o
97 developed previously for this purpose, using generalized linear models (GLMs).
98                            In a multivariate generalized linear model, HCV RNA concentrations decreas
99                                         In a generalized linear model, higher TTV levels were associa
100                                            A generalized linear model identified combinations of cyto
101                                            A generalized linear model identified the presence of Stow
102                                  In adjusted generalized linear models, in addition to MELD (P < .001
103                                         In a generalized linear model including the covariates testos
104  glomerular filtration rate was estimated by generalized linear models, including tests of interactio
105 f accuracy) with those of a forward selected generalized linear model (interpretability).
106              This behavior was captured by a generalized linear model involving not only the visual r
107 ase status, the logistic-regression model or generalized linear model is typically employed.
108                                          The generalized linear model methodology implemented via the
109 inuous, or time-to-event end points in which generalized linear models, models for longitudinal data
110 riori estimates of song spectrograms using a generalized linear model of neuronal responses and a ser
111 he method, named NanoStringDiff, considers a generalized linear model of the negative binomial family
112                                        Using generalized linear modeling of UMRV infection overlaid o
113 hese models are mathematically equivalent to generalized linear models of binomial responses that inc
114                                              Generalized linear models of the association between FEV
115                                              Generalized linear models on brush samples demonstrated
116                In multivariable hierarchical generalized linear models, only differences in LOS by su
117 ood glucose decreased from 142 to 115 mg/dL (generalized linear model p < .001).
118 ood glucose decreased from 134 to 116 mg/dL (generalized linear model p = .001).
119 ibutions were similar in the four hospitals (generalized linear model p = .18).
120                     Three-level hierarchical generalized linear models (patients clustered within sur
121                                Point process generalized linear models (PP-GLMs) provide an important
122 simulated dataset to illustrate how weighted generalized linear model regression can be used to estim
123  for the presence of AMD on the basis of the generalized linear model regression framework.
124                                     However, generalized linear model regression suggests that four o
125                                Multivariable generalized linear model regressions with propensity sco
126                                  This random generalized linear model (RGLM) predictor provides varia
127 ysis of the monitoring cohort data set using generalized linear models showed the following: (1) an o
128 ed using item response models and subsequent generalized linear models, showing that the most importa
129        We calculated risk ratios (RRs) using generalized linear models, taking into account sampling
130       Here, we describe the development of a generalized linear model (termed a pathotyping model) to
131 stical method, a well-validated hierarchical generalized linear model that included both patient-leve
132  model performance was with the hierarchical generalized linear models that adjusted for patient case
133 pitalizations by using the negative binomial generalized linear model, the rate ratio (eplerenone ver
134       In multivariable linear regression and generalized linear models, there was an independent, inv
135 plan-Meier curves and a proportional hazards generalized linear model to assess whether the time to s
136                         The algorithm uses a generalized linear model to deconvolute different effect
137 e probability-weighted two-part, probit, and generalized linear model to estimate incremental per pat
138                                    We used a generalized linear model to examine the relation between
139                                    We used a generalized linear model to predict single neuron respon
140  site by iteratively fitting a feature-based generalized linear model to SELEX probe counts.
141 a and arm symptoms and multivariate-adjusted generalized linear models to compare HRQOL (physical fun
142  at least one year after randomization using generalized linear models to compute risk ratios and 95
143 rformed by using univariate and multivariate generalized linear models to determine significant risk
144                                      We used generalized linear models to determine the relationship
145                                      We used generalized linear models to estimate adjusted mean tria
146 ed distributed lag models and over-dispersed generalized linear models to estimate the cumulative eff
147                                RiboDiff uses generalized linear models to estimate the over-dispersio
148                         We used multivariate generalized linear models to evaluate both access to tra
149                    We developed hierarchical generalized linear models to examine associations betwee
150                               We constructed generalized linear models to examine the determinants of
151                         We used multivariate generalized linear models to identify factors associated
152 the Child Behavior Checklist (CBCL) and used generalized linear models to test the association betwee
153                                      We used generalized linear models to test the null hypothesis th
154 develop a method based on the framework of a generalized linear model using four-way cross population
155 en treatments were made using a mixed effect generalized linear model using least squares estimation.
156  diabetes-care characteristics by means of a generalized linear model using the complementary log-log
157                                            A generalized linear model was applied to test this relati
158 ariate statistical tests, and a hierarchical generalized linear model was created to test for indepen
159                                            A generalized linear model was used to estimate the effect
160 or within-subject correlations of knee data, generalized linear modeling was used in the correlation
161                         Binomial regression (generalized linear model) was used to examine the risk r
162                                      Using a generalized linear model, we explain how peripheral enco
163                                      Using a generalized linear model, we explored the effects of tim
164                                      Using a generalized linear model, we identified subtle variation
165    Using binaurally uncorrelated noise and a generalized linear model, we were able to estimate the s
166                                Using Poisson generalized linear models, we assessed short-term associ
167 Transplant Recipients data and multivariable generalized linear models, we examined factors associate
168                Propensity score matching and generalized linear modeling were used.
169         Sex- and menopause-specific multiple generalized linear models were applied.
170                                              Generalized linear models were developed to identify pre
171          Bivariate analyses and hierarchical generalized linear models were employed to measure assoc
172 tics as well as unadjusted and risk-adjusted generalized linear models were performed to assess adver
173 multivariable, and propensity score-adjusted generalized linear models were performed.
174                                              Generalized linear models were used to assess difference
175                                              Generalized linear models were used to assess the associ
176                                     Multiple generalized linear models were used to assess the influe
177                                              Generalized linear models were used to assess the per ge
178                                              Generalized linear models were used to assess the relati
179 s (Bangladesh 398, Malawi: 900, Nepal: 615), generalized linear models were used to assess the streng
180                                Multivariate, generalized linear models were used to estimate the asso
181                      Linear mixed models and generalized linear models were used to evaluate the asso
182                                   Multilevel generalized linear models were used to evaluate trends i
183                                              Generalized linear models were used to examine if PTSD,
184                                              Generalized linear models were used to explore the assoc
185                                              Generalized linear models were used to identify hospital
186                                              Generalized linear models were used to predict the spiki
187 ere used to evaluate detection accuracy, and generalized linear models were used to test ADC differen
188                                              Generalized linear models were used to test the associat
189                      Logistic regression and generalized linear models were used to test the associat
190 ations, 4-parameter sinusoid regression, and generalized linear models were used.
191 s two approaches: (i) a simple beta-binomial generalized linear model, which has not been extensively
192                                              Generalized linear models, which included a mixed-random
193                                            A generalized linear model with a Poisson distribution and
194                                          The generalized linear model with intraclass correlation was
195                   Costs were modeled using a generalized linear model with log-link and gamma-distrib
196                                 We applied a generalized linear model with single nucleotide polymorp
197                                    We used a generalized linear model with splines to simultaneously
198                               We used binary generalized linear modeling with a log link to estimate
199    We then performed logistic regression and generalized linear modeling with gamma distribution (log
200                                              Generalized linear models with a gamma distribution and
201 morbidity on surgery was determined by using generalized linear models with a logit link accounting f
202 ntially abundant features are detected using generalized linear models with a negative binomial distr
203                    The discussion focuses on generalized linear models with an additional illustratio
204 dels in "intention-to-treat" analyses and in generalized linear models with binary outcomes and inver
205                                          Two generalized linear models with elastic net regularizatio
206    Relative risks (RRs) were estimated using generalized linear models with fine stratification on th
207  the incidence were based on marginal, exact generalized linear models with generalized estimating eq
208                                              Generalized linear models with log link, Poisson distrib
209                                        Using generalized linear models with propensity scores, cost d
210       We mined data from Instagram, and used generalized linear models with site- and country-level d
211       For each of these time series, Poisson generalized linear models with varying lag structures we
212 er of bumps and UFOV score was assessed in a generalized linear model, with adjustment for vision and
213  proximal tubular function were evaluated by generalized linear models, with adjustment for renal- an
214 st associated with HAIs were estimated using generalized linear models, with adjustments for patient

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