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Green Nanotechnology in Sustainable Agriculture: Plant-Based Synthesis of Metallic Nanoparticles for Crop Protection and Productivity
Carmen Martin
,Arancha Gómez Garay
,Beatriz Pintos
Posted: 03 March 2026
Preparation and Properties Study of One-Part Additive Curing Silicone Composites Applying in Advanced Packaging
Yuwen Xu
,Liangjun Liu
,Wenfei Wang
,Minghua Jiang
,Haibing Yang
,Tingxin Chen
,Kun Jia
Posted: 03 March 2026
Cross-Species Hepatic Metabolism of the Antileishmanial Chalcone NAT22 Generates Metabolites with Enhanced Affinity for the Parasite Target cTXNPx
Arielly R. R. Barreto
,Ana Paula C. Valente
,Alessandra M. T. de Souza
,Bárbara de A. A. Vieira
,Michelle F. Muzitano
,Thiago Barth
,Vitor M. de Almeida
,Osvaldo A. Santos-Filho
,Patrick G. Steel
,Bartira Rossi-Bergmann
Posted: 03 March 2026
The Gravitational Constant G as an Informational Coupling Operator in Viscous Time Theory
Raoul Bianchetti
Posted: 03 March 2026
Patch-Based Lightweight 3D CNNs for Anatomical Brain Segmentation Under Severe Data Scarcity: Automated DLPFC Segmentation in Structural MRI
Ayinbuno Kenneth Apana
,Shichkina Yulia Alexandrovna
Posted: 03 March 2026
Primary Automorphic Forms: Theta Constants, the j–Invariant, Modular Lambda, the Dyadic Isogeny Correspondence, and Four New Structural Observations
Parker Emmerson
Posted: 03 March 2026
Operationalizing Fit in Recruitment: A Multi-KPI, Evidence-Based Matching Architecture
Angelo Leogrande
,Mauro di Molfetta
,Nicola Magaletti
,Valeria Notarnicola
,Stefano Mariani
Posted: 03 March 2026
Cardiac Syncope: An Underestimated Cause of Unexplained Syncope in the Elderly. Data from a Single High-Volume Syncope Unit
Stefanos Archontakis
,Evangelos Oikonomou
,Nikias Milaras
,Panagiotis Dourvas
,Tzonatan Klogkeri
,Dimitrios Kalantzis
,Anastasios Markakos
,Michail Ampeliotis
,Artemis Papadima
,Dimitrios Venetsanos
+3 authors
Posted: 03 March 2026
Anti-Aging Strategies for Dentists and the Biological Clock: A Chronomedical Approach to Modulating Biological Age and Enhancing Quality of Life: How Do Anti-Aging Strategies Contribute to the Regulation of Biological Age and the Enhancement of Dentists’ Quality of Life
Theodora Kalogerakou
Posted: 03 March 2026
Greening the Mining Industry: Influencing Environmental Performance Through Green Organisational Culture—The Mediating Effect of Green Employee Behaviours
William Makumbe
Posted: 03 March 2026
K2 Photometry and Long-Term Hα Variability in Four Previously Unreported Be Stars
Alan Pereira
,Eduardo Janot-Pacheco
,Jéssica M. Eidam
,Bergerson Van Hallen Vieira da Silva
,M. Cristina Rabello-Soares
,Laerte Andrade
,Marcelo Emilio
Posted: 03 March 2026
Equity or Two-Tier Care? A ROB-2 / CONSORT / STROBE Lens of “Paint SDF-and-Go” ECC Models
Ziad D. Baghdadi
Posted: 03 March 2026
Resolving Bootstrap Paradoxes in Coral Bleaching Dynamics Through Nonlinear System States and Recursive Frameworks
Dominique McCowan
Ecological vulnerability of coral reefs contrasts sharply with their persistence through geologic time, creating a paradox from mis-scaled assumptions of time, mortality and organismal dimensionality, namely bleaching susceptibility, mortality, and recovery are treated as linear or sequential outcomes. Recursive definitions built on such mis-scaled assumptions generate straw-man inferences by conflating vulnerability with fragility and obscuring cryptic recovery dynamics. Using post hoc meta-analyses integrating datasets on coral bleaching, life history, reproductive strategy, morphology, and taxonomy, I evaluate system behavior across matrixed categories of thermal exposure and observation timing. Susceptibility emerges as a graded physiological response with weak coupling between predictor importance and variance, whereas mortality exhibits thresholded dynamics consistent with collapse behavior. Partial overlap in predictor structure indicates that bleaching does not represent a direct trajectory toward death, but rather a regulated buffering phase preceding potential tissue-level failure. Skeletal architecture consistently appears as a strong predictor across susceptibility and mortality, while taxonomic identity shows weak and variable effects. Recovery dynamics further indicate host–symbiont restructuring consistent with recursive evolutionary filtering rather than deterministic trait replacement. Together, these findings reframe coral bleaching as a regulated physiological state decoupled from mortality and demonstrate how recursive logic frameworks resolve paradoxes of timing, scale, and resilience in coral bleaching dynamics.
Ecological vulnerability of coral reefs contrasts sharply with their persistence through geologic time, creating a paradox from mis-scaled assumptions of time, mortality and organismal dimensionality, namely bleaching susceptibility, mortality, and recovery are treated as linear or sequential outcomes. Recursive definitions built on such mis-scaled assumptions generate straw-man inferences by conflating vulnerability with fragility and obscuring cryptic recovery dynamics. Using post hoc meta-analyses integrating datasets on coral bleaching, life history, reproductive strategy, morphology, and taxonomy, I evaluate system behavior across matrixed categories of thermal exposure and observation timing. Susceptibility emerges as a graded physiological response with weak coupling between predictor importance and variance, whereas mortality exhibits thresholded dynamics consistent with collapse behavior. Partial overlap in predictor structure indicates that bleaching does not represent a direct trajectory toward death, but rather a regulated buffering phase preceding potential tissue-level failure. Skeletal architecture consistently appears as a strong predictor across susceptibility and mortality, while taxonomic identity shows weak and variable effects. Recovery dynamics further indicate host–symbiont restructuring consistent with recursive evolutionary filtering rather than deterministic trait replacement. Together, these findings reframe coral bleaching as a regulated physiological state decoupled from mortality and demonstrate how recursive logic frameworks resolve paradoxes of timing, scale, and resilience in coral bleaching dynamics.
Posted: 03 March 2026
Therapeutic Directions for an Autism Mental Health Group: A Qualitative Study of Multidisciplinary Mental Health Professionals
Nicci Grace
,Beth, P. Johnson
,Sonia Lee
,Pieters Jessamae
,Eddie Tsang
,Caroline A. Fisher
Posted: 03 March 2026
Evaluation of Detection Techniques for Antimicrobial Resistance
Mansura Mitul
,Manash Sarma
Posted: 03 March 2026
From Hamilton–Jacobi Theory to the Relativistic Schrödinger Equation via Schwartz–von Neumann Extension
David Carfì
We develop a structural bridge between relativistic Hamilton–Jacobi theory and the relativistic Schrödinger equation within the framework of tempered distributions and Schwartz linear algebra. For translation-invariant Hamiltonians, the principal functions \( S_p(x)=\langle p,x\rangle \) restricted to the mass shell form a complete integral of the Hamilton–Jacobi equation, while their exponential images \( \eta_p=\exp\!\left(\frac{i}{\hbar}S_p\right) \) constitute a Schwartz basis of the tempered state space. On each spectral fiber, both classical and quantum equations reduce to the same Einstein dispersion relation. We prove that the relativistic Schrödinger equation is precisely the Schwartz–von Neumann S–linear extension of the classical energy relation from certainty momentum states to arbitrary tempered superpositions. In the presence of scalar potentials, the Hamiltonian arises as a mixed (momentum-diagonal and position-diagonal) extension, showing that the extension principle is not restricted to the free case. We further demonstrate that exact quantum dynamics cannot, in general, be represented by a single exponential phase \( \exp\!\left(\frac{i}{\hbar}S\right) \) unless \( S \) is affine in space. Instead, quantum evolution is obtained by S–superpositions of the principal exponential family associated with a complete integral of the Hamilton–Jacobi equation. In this sense, classical elimination of parameters is replaced by linear spectral superposition. Geometrically, the exponential mapping transforms the flat affine space of Minkowski generators into a curved manifold of principal waves on which the nonlinear Hamilton–Jacobi flow pushes forward to a linear unitary Schrödinger flow. Through de Broglie–Maxwell isomorphisms, the construction extends to complex electromagnetic-like fields, preserving translation representation, dispersion relations, and polarization geometry. The results suggest that, for translation-invariant systems, quantization may be understood as an infinite-dimensional complex linearization of a classical certainty space rather than as a semiclassical approximation. Within the tempered-distribution setting, relativistic quantum dynamics emerges as the superpositional completion of a classical complete integral.
We develop a structural bridge between relativistic Hamilton–Jacobi theory and the relativistic Schrödinger equation within the framework of tempered distributions and Schwartz linear algebra. For translation-invariant Hamiltonians, the principal functions \( S_p(x)=\langle p,x\rangle \) restricted to the mass shell form a complete integral of the Hamilton–Jacobi equation, while their exponential images \( \eta_p=\exp\!\left(\frac{i}{\hbar}S_p\right) \) constitute a Schwartz basis of the tempered state space. On each spectral fiber, both classical and quantum equations reduce to the same Einstein dispersion relation. We prove that the relativistic Schrödinger equation is precisely the Schwartz–von Neumann S–linear extension of the classical energy relation from certainty momentum states to arbitrary tempered superpositions. In the presence of scalar potentials, the Hamiltonian arises as a mixed (momentum-diagonal and position-diagonal) extension, showing that the extension principle is not restricted to the free case. We further demonstrate that exact quantum dynamics cannot, in general, be represented by a single exponential phase \( \exp\!\left(\frac{i}{\hbar}S\right) \) unless \( S \) is affine in space. Instead, quantum evolution is obtained by S–superpositions of the principal exponential family associated with a complete integral of the Hamilton–Jacobi equation. In this sense, classical elimination of parameters is replaced by linear spectral superposition. Geometrically, the exponential mapping transforms the flat affine space of Minkowski generators into a curved manifold of principal waves on which the nonlinear Hamilton–Jacobi flow pushes forward to a linear unitary Schrödinger flow. Through de Broglie–Maxwell isomorphisms, the construction extends to complex electromagnetic-like fields, preserving translation representation, dispersion relations, and polarization geometry. The results suggest that, for translation-invariant systems, quantization may be understood as an infinite-dimensional complex linearization of a classical certainty space rather than as a semiclassical approximation. Within the tempered-distribution setting, relativistic quantum dynamics emerges as the superpositional completion of a classical complete integral.
Posted: 03 March 2026
Macro-Regional Spatial Patterns of Ambient Air Pollution and Avoidable Hospitalizations for Community-Acquired Pneumonia in Mexico (2013–2020)
Hernandez-Nava Carlos
,Mata-Rivera Miguel-Felix
,Zagal-Flores Roberto-Eswart
,James Williams
Posted: 03 March 2026
A Review for Domain Adapted Continual Deep Learning Remaining Useful Life Estimation for Bearing Fault Prognosis Under Evolving Data Distributions
Apeiranthitis Stamatis
,Christos Drosos
,Avraam Chatzopoulos
,Michail Papoutsidakis
,Evangelos Pallis
Posted: 03 March 2026
Plastic Recycling Innovation: Evidence from Patent Portfolios and Convergence
Yeomyeong Ahn
,Woojun Jung
,Keuntae Cho
Posted: 03 March 2026
Unemployment–Wage Adjustment Dynamics in European Countries (2000–2025): A Complex Analytic Equilibrium Approach
Zenagui Sid Ahmed
Posted: 03 March 2026
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