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103,618 Wikipedia Articles Preserved

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Institute of Hotel Management Catering Technology & Applied Nutrition, Bathinda is a hospitality college located in Bathinda, Punjab, India. Also known as IHM Bathinda or IHMCT Bathinda, the institute was started by the joint efforts of the Indian Ministry of Tourism and the Punjab Department of Tourism. Founded in 2009, the institute is affiliated with the National Council for Hotel Management.

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Respiro is a medical device startup based in Dubai, United Arab Emirates, founded in late 2025. The company is developing a wearable respiratory monitor designed to predict asthma attacks before patients experience symptoms, through continuous acoustic monitoring of lung sounds. As of early 2026, the company has no commercial product and remains in the research and development phase.

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Aaron Kirk Douglas is an American journalist, author, filmmaker, and real estate professional based in Portland, Oregon. He serves as Director of Market Intelligence at HFO Investment Real Estate and is known for his memoir Growing Up Twice and for co-producing the documentary film Monster Camp.

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[WARNING] Could not convert TeX math \ddot V + \partial_\eta \left[\frac{1}{1-\ddot V} \partial_\eta \left(\frac{1-\ddot V}{V}\right) \right] =0., rendering as TeX [WARNING] Could not convert TeX math \partial_\eta x =\frac{1}{\partial_x \eta} = \frac{1}{n}=V, rendering as TeX [WARNING] Could not convert TeX math \ddot V=\partial_\eta \ddot x=\partial_\eta \dot v=\partial_\eta E =-\partial_\eta(\frac{1}{V} \, \partial_\eta \varphi), rendering as TeX [WARNING] Could not convert TeX math \partial_x\varphi=\frac{1}{V}\partial_\eta\varphi, rendering as TeX [WARNING] Could not convert TeX math \partial_x \eta=n=\frac{1}{V}, rendering as TeX [WARNING] Could not convert TeX math \frac{1}{V}\partial_\eta, rendering as TeX [WARNING] Could not convert TeX math \partial_\eta\left( \frac{1}{V} \partial_\eta\varphi \right)= V e^\varphi-1 = -\ddot V, rendering as TeX [WARNING] Could not convert TeX math \varphi=\ln\left(\frac{1-\ddot V}{V}\right), rendering as TeX [WARNING] Could not convert TeX math \ddot V, rendering as TeX [WARNING] Could not convert TeX math \ddot V + \partial_\eta \left[ \frac{1}{1-\ddot V} \partial_\eta \left(\frac{1-\ddot V}{V}\right)\right]=0, rendering as TeX [WARNING] Could not convert TeX math \ddot V, rendering as TeX [WARNING] Could not convert TeX math dx= \frac{dx}{d\eta} \, d\eta= V \, d\eta= J \,d\eta., rendering as TeX [WARNING] Could not convert TeX math V(\eta,t) = at \left[ 1 + \frac{t}{2a} - b\eta + c(\eta^2-\Omega^2 t^2) + d(\eta-\Omega t)^2(\eta + 2\Omega t) +\cdots\right], rendering as TeX [WARNING] Could not convert TeX math \partial_x v=\frac{1}{V}\partial_\eta v, rendering as TeX [WARNING] Could not convert TeX math \ddot V + \partial_\eta^2 \frac{1}{V}=0, rendering as TeX [WARNING] Could not convert TeX math \ddot V + \partial_\eta \left[ \frac{\gamma}{V}\left(\frac{1-\ddot V}{V}\right)^{\gamma-2} \,\partial_\eta \left(\frac{1-\ddot V}{V} \right) \right]=0,\qquad1\le\gamma\le2, rendering as TeX

The Sack–Schamel equation describes the nonlinear evolution of the cold ion fluid in a two-component plasma under the influence of a self-organized electric field. It is a partial differential equation of second order in time and space formulated in Lagrangian coordinates. The dynamics described by the equation take place on an ionic time scale, which allows electrons to be treated as if they were in equilibrium and described by an isothermal Boltzmann distribution. Supplemented by suitable boundary conditions, it describes the entire configuration space of possible events the ion fluid is capable of, both globally and locally.

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