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👷 The LLM Engineer focuses on how to create LLM-based solutions and deploy them. 📝 Notebooks A list of notebooks and articles related to large language models. Fine-tuning NotebookDescriptionArticleNotebook Fine-tune Llama 2 in Google Colab Step-by-step guide to fine-tune your first Llam...
massFluxTerm->integrate(fakeRHSIntegrals,testOrdering,basisCache,true);// true: force side evaluation// cout << "fakeRHSIntegrals:\n" << fakeRHSIntegrals;for(inti=0; i<elems.size(); i++) {intcellID = cellIDs[i];// pick out the ones for testOne:massFluxIntegral[cellID] = fakeRHSInt...
Along with important chapters, candidates can attempt mock tests on Embibe using the step-by-step procedure below to boost the exam’s accuracy and speed. Continue reading to find out more on JEE Advanced chapter-wise weightage.Latest Updates:–IIT Madras has announced the JEE Advanced 2025 ...
hydroPredictor(mesh, states_a, slopes, dt)# update boundary valuesbc.update(states=states_a, t=t-0.5*dt)#Solve corrector stepstates_a = hydroCorrector(mesh, states_a, dt, bc=bc)# plot solutionplotHydroSolutions(mesh,states=states_a)# print solutionifprint_solution:forstateinstates_a:...
👷 The LLM Engineer focuses on how to create LLM-based solutions and deploy them. 📝 Notebooks A list of notebooks and articles related to large language models. Fine-tuning NotebookDescriptionArticleNotebook Fine-tune Llama 2 in Google Colab Step-by-step guide to fine-tune your first Llam...
It’s worth realizing that his whole paper is less than 3 pages long, and right before his conclusions we’re seeing triple integrals: So what is (3) about? It’s presumably something like a Second-Law-implies-heat-death-of-the-universe statement (but what’s this...
Integration: Integration as the inverse process of differentiation, Standard forms, Properties of integrals, Method of substitution, Integration of Algebraic exponential, Logarithmic, Trigonometric and inverse trigonometric functions, Integration by parts, Integration by Partial fractions method, Reduction formula...
As I understand it, the classical source-free electric, ##\mathbf{E}## and magnetic, ##\mathbf{B}## wave equations are solved by solutions for the electric and magnetic fields of the following form: $$\mathbf{E}=\mathbf{E}_{0}e^{i (\mathbf{k}\cdot\mathbf{x}-\omega t)}$$....
👷 The LLM Engineer focuses on how to create LLM-based solutions and deploy them. 📝 Notebooks A list of notebooks and articles related to large language models. Fine-tuning NotebookDescriptionArticleNotebook Fine-tune Llama 2 in Google Colab Step-by-step guide to fine-tune your first Llam...