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Introduction to R Package CoRpower7 years ago
Set-up and notation | Without replacement sampling | Algorithm for trichotomous biomarker $S(1)$ | Without replacement sampling | Illustration: hypothetical randomized placebo-controlled VE trial | Trial design | Illustration: calculation of input parameters with computeN() | Assumptions | Number of vaccine recipients observed to be at risk at $\tau$ | Number of observed cases in vaccine recipients between $\tau$ and $\tau_{\mathrm{max}}$ | Number of observed controls in vaccine recipients between $\tau$ and $\tau_{\mathrm{max}}$ | Number of observed cases (controls) in vaccine recipients between $\tau$ and $\tau_{\mathrm{max}}$ with measured $S(1)$ | Compute $N_1, n_{cases,1}, n_{controls,1},$ and $n^S_{cases,1}$ with computeN() | Illustration: CoRpower for trichotomous (, S(1)) | Without replacement sampling | Scenario 1: vary control:case ratio (Approach 1) | Trichotomous $S(1)$, without replacement sampling | Run simulations and compute power with computePower() | Plot power curves with plotPowerTri() | Scenario 2: vary (, Sens) and (, Spec) (Approach 1) | Trichotomous (, S(1)), without replacement sampling | Scenario 3: vary (, P^{lat}_0, P^{lat}_2, P_0, P_2) (Approach 1) | Trichotomous (, S(1)), without replacement sampling | Scenario 4: vary (, \rho ) (Approach 2) | Trichotomous (, S(1)), without replacement sampling | Plot $RR_t$ vs. $RR_2^{lat}/RR_0^{lat}$ with plotRRgradVE() | Plot ROC curves with plotROCcurveTri() | Scenario 5: vary (, P^{lat}_0, P_0, P^{lat}_2, P_2 ) (Approach 2) | Trichotomous (, S(1)), without replacement sampling | Scenario 6: vary (, n_{cases,1}) (Approach 2) | Trichotomous (, S(1)), without replacement sampling | Illustration: CoRpower for binary (, S(1)) | Without replacement sampling | Scenario 7: vary (, n_{cases,1}) (Approach 2) | Binary (, S(1)), without replacement sampling | Algorithm for continuous biomarker (, S^{\ast}(1)) | Without replacement sampling | Illustration: CoRpower for continuous (, S^{\ast}(1)) | Without replacement sampling | Scenario 8: vary (, \rho ) | Continuous (, S^{\ast}(1)), without replacement sampling | Plot power curves with plotPowerCont() | Plot $VE^{lat}_{x^{\ast}}$ curves with plotVElatCont() | Scenario 9: vary (, P_{lowestVE}^{lat} ) | Continuous (, S^{\ast}(1)), without replacement sampling | Bernoulli / case-cohort sampling of (, S(1)) (or (, S^{\ast}(1))) | Illustration: CoRpower for trichotomous (, S(1)) and continuous (, S^{\ast}(1)) | Bernoulli sampling | Scenario 10: vary (, p ) (Approach 1) | Trichotomous (, S(1) ), Bernoulli sampling | Scenario 11: vary (, p ) | Continuous (, S^{\ast}(1)), Bernoulli sampling
Instructions for Using seqDesign and Generating the Output PDF Report7 years ago
seqDesign's Report Template7 years ago
CoRpower's Algorithms for Simulating Placebo Group and Baseline Immunogenicity Predictor Data7 years ago
Introduction | Algorithms for Simulating Placebo Group Data | Trichotomous (, X) and (, S(1)) Using Approach 1 | Trichotomous (, X) and (, S(1)) Using Approach 2 | Continuous (, X^) and (, S^(1)) | Algorithms for Simulating a Baseline Immunogenicity Predictor (BIP) | Trichotomous (, X, S(1),) and (, BIP) Using Approach 1 | Trichotomous (, X, S(1),) and (, BIP) Using Approach 2 | Continuous (, X^, S^(1),) and (, BIP^*)
Bayesian Model for Incidence Rate7 years ago