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One such area is the field of quantum chemistry where machine learning methods have been employed to accelerate calculations by replacing high cost quantum chemistry computations with trained machine learning models. While this has significantly reduced the computational resource usage in making new calculations, there still remains the high cost of generating high accuracy, or high fidelity, training data for such models. This new overhead can be mitigated by the use of multifidelity methods which reduces the cost of training data required to achieve a certain model accuracy.This compiled-format dissertation develops and studies the use of multifidelity methods with machine learning for the prediction of quantum chemical properties. The Multifidelity Machine Learning approach is developed as a time-efficient alternative to the single fidelity machine learning methods. Novel methodological developments such as optimized Multifidelity Machine Learning and the $\Gamma$-curve are developed in this dissertation to demonstrate that low-cost high-accuracy machine learning for quantum chemistry is a viable option with multifidelity approaches. The benefit of using such multifidelity models for the prediction of several quantum chemistry properties ranging from atomization energies to excitation energies is benchmarked. Assessments in terms of cost of generating training data versus model accuracy of several multifidelity models are studied for the prediction of diverse quantum chemistry properties. In addition, a multifidelity benchmark dataset with computational time-costs is generated for the benchmarking of multifidelity models and for future development in this field. The effect of the multifidelity data hierarchy on model accuracy and the time-cost efficiency of several multifidelity models is also studied to provide a comprehensive outlook on the use of multifidelity methods for quantum chemical properties. Two specific applications using the herein developed multifidelity methods are presented. The first, prediction of ground state energies of several small monomers which are atmospherically relevant, is used as an additional assessment of the efficiency of the multifidelity methods in comparison to existing state of art machine learning methods used in quantum chemistry. Second, the novel $\Gamma$-curve is applied to predicting excitation energies of a 16 porphyrin molecules over a 40 pico-second trajectory at a high fidelity quantum chemical method showing significant reduction in the cost incurred to train the machine learning model without sacrificing accuracy. Finally, conclusions are drawn about the efficiency of multifidelity machine learning methods for use in quantum chemistry. Extensions of the use of optimized MFML and the $\Gamma$-curve method are discussed in order to direct future research arising from the works of this dissertation.</mods:abstract><mods:note type="statement of responsibility" altRepGroup="00">by Dottore Magistrale Vivin Vinod</mods:note><mods:note type="thesis statement">Bergische Universität Wuppertal, Dissertation, 2025</mods:note><mods:subject><mods:topic>multifidelity</mods:topic></mods:subject><mods:subject><mods:topic>machine learning</mods:topic></mods:subject><mods:subject><mods:topic>quantum chemistry</mods:topic></mods:subject><mods:subject><mods:topic>excitation energy</mods:topic></mods:subject><mods:subject><mods:topic>dft</mods:topic></mods:subject><mods:subject><mods:topic>ccsd(t)</mods:topic></mods:subject><mods:subject><mods:topic>artificial intelligence</mods:topic></mods:subject><mods:subject><mods:topic>porphyrin</mods:topic></mods:subject><mods:subject><mods:topic>molecules</mods:topic></mods:subject><mods:subject><mods:topic>ground state energies</mods:topic></mods:subject><mods:subject><mods:topic>dipole moments</mods:topic></mods:subject><mods:subject authority="gnd"><mods:geographic authority="gnd" authorityURI="http://d-nb.info/gnd/" valueURI="http://d-nb.info/gnd/4067084-3">Wuppertal</mods:geographic></mods:subject><mods:classification authority="ddc" displayLabel="Naturwissenschaften und Mathematik">500</mods:classification><mods:identifier type="urn">urn:nbn:de:hbz:468-2-5711</mods:identifier><mods:identifier type="doi">10.25926/BUW/0-851</mods:identifier><mods:identifier type="local">99375618601806441</mods:identifier><mods:relatedItem type="otherFormat" otherType="Erscheint auch als" displayLabel="Erscheint auch als"><mods:titleInfo><mods:title>Multifidelity machine learning methods for quantum chemical properties</mods:title></mods:titleInfo><mods:name><mods:namePart>Vinod, Vivin, 1998-</mods:namePart></mods:name><mods:note>Druck-Ausgabe</mods:note><mods:recordInfo><mods:recordIdentifier>HT031148826</mods:recordIdentifier></mods:recordInfo></mods:relatedItem><mods:location><mods:url displayLabel="Volltext" usage="primary display" note="kostenfrei">https://dx.doi.org/10.25926/BUW/0-851</mods:url></mods:location><mods:location><mods:url displayLabel="Volltext" note="kostenfrei">https://nbn-resolving.org/urn:nbn:de:hbz:468-2-5711</mods:url></mods:location><mods:accessCondition type="restriction on access">Open Access</mods:accessCondition><mods:accessCondition type="use and reproduction" xlink:href="https://creativecommons.org/licenses/by/4.0/" displayLabel="Creative Commons Namensnennung 4.0 International Lizenz">CC BY 4.0</mods:accessCondition><mods:extension><vlz:info xmlns:vlz="http://visuallibrary.net/vlz/1.0/" version="2"/><vl:defenseDate>2025-05-19</vl:defenseDate><vl:modsforms type="doctoralThesis"/><vl:doctype>oaDoctoralThesis</vl:doctype><vl:licence>public</vl:licence></mods:extension><mods:recordInfo><mods:recordCreationDate encoding="marc">250523</mods:recordCreationDate><mods:recordChangeDate encoding="iso8601">20250604101529.0</mods:recordChangeDate><mods:recordIdentifier source="ubwhs">CT009000387</mods:recordIdentifier><mods:recordOrigin>s2w-hsswupubw</mods:recordOrigin><mods:languageOfCataloging><mods:languageTerm authority="iso639-2b" type="code">ger</mods:languageTerm></mods:languageOfCataloging></mods:recordInfo><mods:classification displayLabel="Mathematik und Informatik" authority="ioo">UBW:C:C.01</mods:classification></mods:mods></mets:xmlData></mets:mdWrap></mets:dmdSec><mets:amdSec ID="amd7937320"><mets:rightsMD ID="rights7937320">
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FILEID="IMG_TEASER_7937718"/><mets:div ID="log7937740" TYPE="section" LABEL="List of Abbreviations" ORDER="1"/><mets:div ID="log7937745" TYPE="section" LABEL="List of Symbols and Notations" ORDER="2"/><mets:div ID="log7937748" TYPE="section" LABEL="List of Figures" ORDER="3"/><mets:div ID="log7937755" TYPE="section" LABEL="List of Tables" ORDER="4"/><mets:div ID="log7937758" TYPE="section" LABEL="Introduction" ORDER="5"><mets:div ID="log7937761" TYPE="section" LABEL="Motivation" ORDER="1"/><mets:div ID="log7937765" TYPE="section" LABEL="Objectives" ORDER="2"><mets:div ID="log7937766" TYPE="section" LABEL="O1: Develop the Multifidelity Machine Learning (MFML) Method" ORDER="1"/><mets:div ID="log7937768" TYPE="section" LABEL="O2: Study Overall Cost of the ML Model Instead of Number of Training Samples Used" ORDER="2"/><mets:div ID="log7937769" TYPE="section" LABEL="O3: Examine and Evaluate the Degrees of Freedom in MFML" ORDER="3"/><mets:div ID="log7937771" TYPE="section" LABEL="O4: Benchmark Time-Cost of Multifidelity Methods" ORDER="4"/></mets:div><mets:div ID="log7937773" TYPE="section" LABEL="Roadmap" ORDER="3"/><mets:div ID="log7937775" TYPE="section" LABEL="Structure" ORDER="4"/></mets:div><mets:div ID="log7937779" TYPE="section" LABEL="State of Art" ORDER="6"><mets:div ID="log7937782" TYPE="section" LABEL="A Primer of Fundamentals" ORDER="1"><mets:div ID="log7937783" TYPE="section" LABEL="Molecular Descriptors" ORDER="1"/><mets:div ID="log7937786" TYPE="section" LABEL="The Regression Problem" ORDER="2"/><mets:div ID="log7937788" TYPE="section" LABEL="Reproducing Kernel Hilbert Spaces" ORDER="3"/><mets:div ID="log7937790" TYPE="section" LABEL="Gaussian Process Regression" ORDER="4"/><mets:div ID="log7937793" TYPE="section" LABEL="Kernel Ridge Regression" ORDER="5"/><mets:div ID="log7937795" TYPE="section" LABEL="Cholesky Decomposition" ORDER="6"/><mets:div ID="log7937797" TYPE="section" LABEL="Machine Learning Model Evaluation Metrics" ORDER="7"/></mets:div><mets:div ID="log7937800" TYPE="section" LABEL="Multifidelity Models" ORDER="2"><mets:div ID="log7937803" TYPE="section" LABEL="Categorizing Low Fidelity Models" ORDER="1"/><mets:div ID="log7937807" TYPE="section" LABEL="Combining Fidelities" ORDER="2"><mets:div ID="log7937808" TYPE="section" LABEL="Additive correction" ORDER="1"/><mets:div ID="log7937810" TYPE="section" LABEL="Multiplicative correction" ORDER="2"/><mets:div ID="log7937812" TYPE="section" LABEL="Comprehensive correction" ORDER="3"/></mets:div><mets:div ID="log7937813" TYPE="section" LABEL="Multifidelity Gaussian Processes" ORDER="3"><mets:div ID="log7937814" TYPE="section" LABEL="Simple Auto-regressive Model" ORDER="1"/><mets:div ID="log7937817" TYPE="section" LABEL="Recursive Multifidelity Model" ORDER="2"/><mets:div ID="log7937819" TYPE="section" LABEL="Multi-Task Gaussian Process Regression" ORDER="3"/></mets:div><mets:div ID="log7937821" TYPE="section" LABEL="Multifidelity Methods in Quantum Chemistry" ORDER="4"><mets:div ID="log7937824" TYPE="section" LABEL="Delta-Machine Learning Approach" ORDER="1"/><mets:div ID="log7937826" TYPE="section" LABEL="Combination Technique Quantum Machine Learning" ORDER="2"/><mets:div ID="log7937828" TYPE="section" LABEL="Hierarchical Machine Learning" ORDER="3"/><mets:div ID="log7937830" TYPE="section" LABEL="Multi-Task Delta-Machine Learning" ORDER="4"/></mets:div><mets:div ID="log7937833" TYPE="section" LABEL="Revisiting the Objectives" ORDER="5"/></mets:div></mets:div><mets:div ID="log7937836" TYPE="section" LABEL="Development of Technical Methods and Applications to Quantum Chemical Properties" ORDER="7"><mets:div ID="log7937839" TYPE="section" LABEL="Methodological Contributions" ORDER="1"><mets:div ID="log7937840" TYPE="section" LABEL="Multifidelity Machine Learning" ORDER="1"/><mets:div ID="log7937846" TYPE="section" LABEL="Optimized Multifidelity Machine Learning" ORDER="2"/><mets:div ID="log7937848" TYPE="section" LABEL="Multifidelity Delta-Machine Learning Method" ORDER="3"/><mets:div ID="log7937851" TYPE="section" LABEL="Scaling Factors" ORDER="4"/><mets:div ID="log7937853" TYPE="section" LABEL="Cross-Validation Scheme for Nested Multifidelity Data" ORDER="5"/><mets:div ID="log7937855" TYPE="section" LABEL="Error Contours of MFML" ORDER="6"/><mets:div ID="log7937858" TYPE="section" LABEL="The Gamma-Curve" ORDER="7"/></mets:div><mets:div ID="log7937861" TYPE="section" LABEL="Multifidelity Machine Learning for Molecular Excitation Energies" ORDER="2"><mets:div ID="log7937867" TYPE="section" LABEL="Calculating Excitation Energies of Arenes" ORDER="1"/><mets:div ID="log7937869" TYPE="section" LABEL="Results" ORDER="2"><mets:div ID="log7937871" TYPE="section" LABEL="Multifidelity Structure Analysis" ORDER="1"/><mets:div ID="log7937876" TYPE="section" LABEL="Multifidelity Results" ORDER="2"/><mets:div ID="log7937880" TYPE="section" LABEL="Predictions in the Energy and Time Domains" ORDER="3"/><mets:div ID="log7937882" TYPE="section" LABEL="Reduction of Computation Time for Generating Training Data" ORDER="4"/></mets:div><mets:div ID="log7937887" TYPE="section" LABEL="Conclusion" ORDER="3"/></mets:div><mets:div ID="log7937891" TYPE="section" LABEL="Optimized Multifidelity Machine Learning For Quantum Chemistry" ORDER="3"><mets:div ID="log7937895" TYPE="section" LABEL="Dataset" ORDER="1"><mets:div ID="log7937896" TYPE="section" LABEL="Atomization energies of QM7b" ORDER="1"/><mets:div ID="log7937898" TYPE="section" LABEL="Excitation energies" ORDER="2"/></mets:div><mets:div ID="log7937900" TYPE="section" LABEL="Results" ORDER="2"><mets:div ID="log7937901" TYPE="section" LABEL="Atomization Energy Prediction on QM7b" ORDER="1"/><mets:div ID="log7937908" TYPE="section" LABEL="Excitation Energy Prediction" ORDER="2"/></mets:div><mets:div ID="log7937912" TYPE="section" LABEL="Conclusion" ORDER="3"/></mets:div><mets:div ID="log7937915" TYPE="section" LABEL="QeMFi: Multifidelity Dataset of Quantum Chemical Properties of Molecules" ORDER="4"><mets:div ID="log7937919" TYPE="section" LABEL="Data Sampling and Quantum Chemistry Calculations" ORDER="1"/><mets:div ID="log7937923" TYPE="section" LABEL="Data Records" ORDER="2"/><mets:div ID="log7937925" TYPE="section" LABEL="Technical Validation" ORDER="3"><mets:div ID="log7937926" TYPE="section" LABEL="Conformation space coverage" ORDER="1"/><mets:div ID="log7937929" TYPE="section" LABEL="Single molecule benchmarks" ORDER="2"/><mets:div ID="log7937936" TYPE="section" LABEL="Cumulative use of the dataset" ORDER="3"/></mets:div><mets:div ID="log7937938" TYPE="section" LABEL="Usage Notes" ORDER="4"/><mets:div ID="log7937941" TYPE="section" LABEL="Code availability" ORDER="5"/><mets:div ID="log7937943" TYPE="section" LABEL="Conclusion" ORDER="6"/></mets:div><mets:div ID="log7937945" TYPE="section" LABEL="Assessing Non-Nested Configurations of Multifidelity Machine Learning" ORDER="5"><mets:div ID="log7937948" TYPE="section" LABEL="Non-Nested Multifidelity Data from QeMFi" ORDER="1"/><mets:div ID="log7937950" TYPE="section" LABEL="Results" ORDER="2"><mets:div ID="log7937951" TYPE="section" LABEL="Preliminary data analysis" ORDER="1"/><mets:div ID="log7937956" TYPE="section" LABEL="Ground state energies" ORDER="2"/><mets:div ID="log7937961" TYPE="section" LABEL="Excitation energies" ORDER="3"/></mets:div><mets:div ID="log7937965" TYPE="section" LABEL="Conclusion" ORDER="3"/></mets:div><mets:div ID="log7937968" TYPE="section" LABEL="Benchmarking Data Efficiency in Delta-ML and Multifidelity Models" ORDER="6"><mets:div ID="log7937972" TYPE="section" LABEL="Dataset and Machine Learning Details" ORDER="1"/><mets:div ID="log7937975" TYPE="section" LABEL="Results" ORDER="2"><mets:div ID="log7937976" TYPE="section" LABEL="Learning curves" ORDER="1"/><mets:div ID="log7937982" TYPE="section" LABEL="Time-Cost assessment" ORDER="2"/><mets:div ID="log7937987" TYPE="section" LABEL="Large Test Set Sizes" ORDER="3"/></mets:div><mets:div ID="log7937990" TYPE="section" LABEL="Conclusion" ORDER="3"/></mets:div><mets:div ID="log7937993" TYPE="section" LABEL="Investigating Data Hierarchies in Multifidelity Machine Learning" ORDER="7"><mets:div ID="log7937997" TYPE="section" LABEL="Methodological Refresher" ORDER="1"><mets:div ID="log7937998" TYPE="section" LABEL="Scaling factors" ORDER="1"/><mets:div ID="log7938000" TYPE="section" LABEL="Error contours" ORDER="2"/><mets:div ID="log7938002" TYPE="section" LABEL="Gamma-curve" ORDER="3"/></mets:div><mets:div ID="log7938003" TYPE="section" LABEL="Results" ORDER="2"><mets:div ID="log7938004" TYPE="section" LABEL="Learning curves" ORDER="1"/><mets:div ID="log7938010" TYPE="section" LABEL="Time benefit analysis" ORDER="2"/><mets:div ID="log7938013" TYPE="section" LABEL="Multifidelity error contours" ORDER="3"/><mets:div ID="log7938018" TYPE="section" LABEL="Gamma-curves" ORDER="4"/><mets:div ID="log7938020" TYPE="section" LABEL="Transferability Assessment" ORDER="5"/></mets:div><mets:div ID="log7938027" TYPE="section" LABEL="Conclusion" ORDER="3"/></mets:div></mets:div><mets:div ID="log7938029" TYPE="section" LABEL="Complementary Applications and Conclusive Remarks" ORDER="8"><mets:div ID="log7938032" TYPE="section" LABEL="Multifidelity Machine Learning in Practical Applications" ORDER="1"><mets:div ID="log7938033" TYPE="section" LABEL="Molecular Energies of Monomers" ORDER="1"/><mets:div ID="log7938044" TYPE="section" LABEL="Excitation Energy Transfer in Porphyrins" ORDER="2"/></mets:div><mets:div ID="log7938053" TYPE="section" LABEL="Conclusion" ORDER="2"><mets:div ID="log7938054" TYPE="section" LABEL="Summary" ORDER="1"/><mets:div ID="log7938056" TYPE="section" LABEL="Outlook" ORDER="2"/></mets:div></mets:div><mets:div ID="log7938060" TYPE="section" LABEL="Appendices and References" ORDER="9"><mets:div ID="log7938063" TYPE="section" LABEL="Appendix A - Supplementary Results" ORDER="1"><mets:div ID="log7938064" TYPE="section" LABEL="Additional Details and Analysis for Arenes" ORDER="1"><mets:div ID="log7938065" TYPE="section" LABEL="Generating training and evaluation data" ORDER="1"/><mets:div ID="log7938068" TYPE="section" LABEL="ML details for the prediction of excitation energies" ORDER="2"/><mets:div ID="log7938071" TYPE="section" LABEL="Supplementary results for MFML" ORDER="3"/><mets:div ID="log7938073" TYPE="section" LABEL="Further discussion of DFTB-based anthracene" ORDER="4"/><mets:div ID="log7938077" TYPE="section" LABEL="Scatter plots of the excitation energies" ORDER="5"/><mets:div ID="log7938080" TYPE="section" LABEL="Impact of the use of several fidelities in MFML" ORDER="6"/></mets:div><mets:div ID="log7938083" TYPE="section" LABEL="Ordinary Least Squares" ORDER="2"/><mets:div ID="log7938085" TYPE="section" LABEL="Supplementary Results for o-MFML" ORDER="3"><mets:div ID="log7938086" TYPE="section" LABEL="Comparison of difference in data and difference in model implementation of MFML" ORDER="1"/><mets:div ID="log7938087" TYPE="section" LABEL="Generalization capabilities of the o-MFML for atomization energies" ORDER="2"/><mets:div ID="log7938090" TYPE="section" LABEL="Coefficient analysis of o-MFML" ORDER="3"/></mets:div><mets:div ID="log7938093" TYPE="section" LABEL="Additional Results for Data Efficiency Assessment" ORDER="4"><mets:div ID="log7938094" TYPE="section" LABEL="Delta-ML for atomization energies of QM7b" ORDER="1"/><mets:div ID="log7938097" TYPE="section" LABEL="Predicting QC_b for Delta-ML" ORDER="2"/><mets:div ID="log7938100" TYPE="section" LABEL="Validation set and o-MFML learning curves" ORDER="3"/><mets:div ID="log7938102" TYPE="section" LABEL="Training time of the models" ORDER="4"/></mets:div><mets:div ID="log7938104" TYPE="section" LABEL="Supplementary Results for Ground State Energies of Monomers" ORDER="5"/><mets:div ID="log7938108" TYPE="section" LABEL="Supplementary Results for Excitation Energies of Porphyrin" 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