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Flux (also known as FLUX.1) is a text-to-image model developed by Black Forest Labs, based in Freiburg im Breisgau, Germany. Black Forest Labs were founded by former employees of Stability AI . As with other text-to-image models, Flux generates images from natural language descriptions, called prompts .
Flux is an open-source machine-learning software library and ecosystem written in Julia. [1] [6] Its current stable release is v0.15.0 [4] .It has a layer-stacking-based interface for simpler models, and has a strong support on interoperability with other Julia packages instead of a monolithic design. [7]
ComfyUI is an open source, node-based program that allows users to generate images from a series of text prompts.It uses free diffusion models such as Stable Diffusion as the base model for its image capabilities combined with other tools such as ControlNet and LCM Low-rank adaptation with each tool being represented by a node in the program.
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Flux (software company), a developer of workflow software; Flux (text-to-image model), a suite of text-to-image model developed by Black Forest Labs; f.lux, a program that adjusts the color temperature of a computer display; Fast flux, a DNS technique used by botnets to hide phishing and malware delivery sites
BFL said they would write a paper for Flux at some point but they haven't done so yet. J2UDY7r00CRjH 20:09, 18 November 2024 (UTC) Hello there, Vulcan is actually considering a renaming to Flux (text-to-image model). Probably will rename it soon. Regarding the publication section, Vulcan can comment out the section for now.
FLUXNET works to ensure that different flux networks are calibrated to facilitate comparison between sites, and it provides a forum for the distribution of knowledge and data between scientists. [1] Researchers also collect data on site vegetation , soil , trace gas fluxes, hydrology, and meteorological characteristics at the tower sites.
We assume that is well behaved and that we can reverse the order of integration. Also, recall that flow is normal to the unit area of the cell. Now, since in one dimension , we can apply the divergence theorem, i.e. =, and substitute for the volume integral of the divergence with the values of () evaluated at the cell surface (edges / and + /) of the finite volume as follows: