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# Multilayer Perceptron

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  1. arXiv

    Two invisible neutrinos no longer force an analytic guess: machine learning cuts top-pair mass resolution by another 30%

    In the dilepton channel, two neutrinos escape undetected, so reconstructing top-quark-pair kinematics has long relied on analytic approximations. Using a 7 TeV simulated sample from CMS Open Data, researchers first refined the loose kinematic reconstruction into LKRv3, then trained a residual multilayer perceptron and a conditional normalizing flow to regress the top-pair four-momenta directly from visible particles; relative to LKRv3, the two networks improve the resolution of the invariant mass, transverse momentum and rapidity by about 30%, 20% and 15%, reaching 30 GeV invariant-mass resolution near the production threshold.

  2. arXiv

    Neural circuits get more than pairwise edges: directed simplicial complexes record what joint neuron suppression does

    Features inside a neural network are often carried by groups of neurons acting together, and a circuit drawn as pairwise edges misses the joint effect of suppressing such a group. The new construction treats the network as a structural causal model, uses counterfactual ablations that stay on the neural manifold to progressively suppress a set of neurons, and admits neuron groups into a directed simplicial complex by a statistical relevance test. On two small handcrafted multilayer perceptrons the complexes recover the designed feature pathways, and their 1-skeletons agree with the edges kept by ACDC, EAP and EAP-IG that a weight graph can express.

  3. arXiv

    SHAP and νSHAP analysis of neural calibration mappings for Heston and rough Heston finds short maturities and smile wings dominate parameter inference, enabling rough Heston input reduction at matched calibration accuracy

    Using the complementary Shapley-based explainability methods SHAP and νSHAP, this work analyzes neural calibration mappings for the Heston and rough Heston models across multilayer perceptron, highway, and softmax-parametrized highway architectures, finding that short maturities and smile wings consistently dominate parameter inference and that the dominant attribution structure remains qualitatively stable across architectures, and it uses the input redundancy revealed by νSHAP to substantially reduce input dimensionality for rough Heston while matching calibration accuracy relative to the full implied volatility surface.

  4. A hybrid Random Committee and Multilayer Perceptron Regressor model predicts particle Froude number in auto-washout drainage systems with sedimented beds and identifies volumetric sediment concentration as the most sensitive variable

    Using a Multilayer Perceptron Regressor (MLPR) as the base model and a Random Committee hybrid (RC-MLPR), the study predicted the particle Froude number (PFr) in auto-washout drainage systems from five heterogeneous datasets collected from existing literature covering a wide range of hydraulic and sediment conditions, evaluated the models with several performance measures including the agreement index, found that RC-MLPR outperformed other proposed ML models, state-of-the-art ML models, and existing empirical equations, and reported from sensitivity analysis that volumetric sediment concentration (Csed) is the most sensitive variable for PFr prediction by the hybrid RC-MLPR model.

  5. Under a single hard ego-side communication budget, gradient-boosted trees plus a multilayer perceptron predict each candidate block's gain and a greedy knapsack allocates bandwidth, reaching 99% of full-fusion AP@0.5 on OPV2V at 20.0 kB per frame

    Addressing the fact that cooperative perception lets connected vehicles share intermediate neural features while V2X links carry far less than a modern detector produces and existing work reports transmitted bytes without their energy cost, this work decides what to share under a single hard ego-side communication budget: an ensemble of gradient-boosted trees and a multilayer perceptron predicts, from metadata available before any feature is transmitted, how many objects a candidate block would add to what the ego alone detects, and a greedy knapsack allocates the budget across helpers, spatial blocks and numerical fidelity (fp16/int8/int4); on the OPV2V benchmark the allocator reaches 99% of full-fusion AP@0.5 while transmitting 20.0 kB per frame instead of 282.

  6. Learning nonlinear finite element solution operators with MLPs and energy minimization yields small learning errors on parametric Poisson, Gaussian random field, and nonlinear elasticity cases, and speeds up Newton's method when the network prediction is used as an initial guess

    The authors develop and evaluate a data-free, physics-informed method for learning solution operators: after a finite element discretization, a multilayer perceptron (MLP) maps problem data parameters (boundary conditions, coefficients, right-hand sides, etc.) to the finite element degrees of freedom, with a loss function given by the expected energy functional, plus a parallelizable training algorithm that can use random batches of mesh elements; on a parametric Poisson problem, a Gaussian random field coefficient problem, and a nonlinear neo-Hookean elastic beam, learning errors are small (e.g., for the parametric problem with the full mesh and a 4·512 network, mean relative energy error 2.0e-4, L2 0.0020, H1 0.

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