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616 templates · page 7 of 7

Scientific Plots diagram templates

Scatter, line, heatmap, box, violin, density, contour, regression.

  • Remote sensing — radiance to validated surface product

    Trace a satellite observation through radiometric calibration, atmospheric correction and geolocation. Compare retrieved surface quantities with independent observations while preserving cloud and quality masks.

    Science
  • Bayesian workflow — prior predictive to posterior checks

    Organise a Bayesian analysis around a generative model, prior predictive checks, computation diagnostics and posterior predictive comparison. Sensitivity to prior and likelihood choices is part of the result.

    Science
  • Causal inference — estimand, graph and identification

    Separate the causal question from an estimable statistical association. Specify temporal ordering and assumptions before selecting adjustment variables; conditioning on a collider can introduce bias.

    Science
  • Constrained optimisation — feasibility and optimality

    Organise a smooth constrained optimisation problem around objective, constraints, feasible candidates and optimality checks. KKT conditions require suitable constraint qualifications and are not sufficient for arbitrary non-convex problems.

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  • Numerical solution — consistency, stability, convergence

    Plan a numerical verification study using a reference problem, mesh refinement and error norms. A visually smooth solution is not evidence of convergence; stability and implementation checks address different risks.

    Science
  • Markov model — states, transitions and validation

    Specify mutually exclusive states and a transition interval before estimating probabilities. Rows of the transition matrix must sum to one; homogeneity and memorylessness are assumptions to test rather than automatic properties of the data.

    Science
  • Uncertainty propagation — inputs and dependence

    Trace a derived quantity to measured inputs, sensitivity coefficients and covariance assumptions. Independent-input root-sum-squares is a special case; correlated uncertainties require covariance terms.

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  • Missing data — mechanism and sensitivity

    Describe missingness patterns before choosing an analysis. Missing-at-random assumptions cannot generally be proven from observed data; sensitivity analyses address departures from the primary assumptions.

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  • Network analysis — topology versus measurement

    Separate a true conceptual network from the graph observed through a sampling process. Missing nodes and edges alter centrality and communities; layout proximity is not a measured relationship.

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  • Sequential experiments — stopping and error control

    Plan repeated looks at accumulating data before an experiment starts. The stopping rule, decision thresholds and multiplicity strategy belong to the design; repeatedly applying a fixed-sample threshold changes error rates.

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  • Factorial experiment — main effects and interactions

    Design a two-factor experiment with every factor combination represented and replication allocated at the experimental-unit level. An interaction means the effect of one factor depends on the level of another.

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  • Predictive modelling — split before learning

    Preserve an untouched evaluation set and fit preprocessing only within training folds. Feature selection, imputation and tuning can leak outcome information if performed before splitting.

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  • Dynamical systems — equilibria and local stability

    Analyse a smooth dynamical model through equilibrium solutions and a local linear approximation. Local eigenvalue behaviour does not by itself establish global stability or rule out nonlinear phenomena.

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  • Reaction–diffusion model — kinetics and transport

    Separate local reaction kinetics from spatial diffusion and boundary fluxes. Spatial pattern predictions depend on parameters, initial conditions and numerical resolution; a pattern image alone does not establish mechanism.

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  • Multiscale modelling — coupling and validation

    Connect material-scale parameters, component behaviour and system predictions without hiding scale transitions. Calibrate and validate with separate evidence and propagate parameter uncertainty across the coupling.

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  • Acoustic measurement — source, room and sensor

    Distinguish the source spectrum from room propagation and microphone response. Background noise, weighting and averaging settings must be recorded for meaningful comparisons.

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