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QuantuC
Приєднався 9 тра 2021
This channel is run by LUMS Quantum Computing Group to share their educational and training material with general public. The related learning material like notes, books, and programs are provided at the group's website www.QuantuC.org.
Noise Mitigation in Quantum Sensing (Part 2) || Dr. Adam Zaman
Noise Mitigation in Quantum Sensing (Part 2) || Dr. Adam Zaman
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Відео
Quantum Key Distribution || Dr. Ayesha Khalique
Переглядів 6121 день тому
Quantum Key Distribution || Dr. Ayesha Khalique
Noise Mitigation in Quantum Sensing || Dr. Adam Zaman
Переглядів 7521 день тому
Noise Mitigation in Quantum Sensing || Dr. Adam Zaman
Quantum Key Distribution (Part 2) || Dr. Ayesha Khalique
Переглядів 3221 день тому
Quantum Key Distribution (Part 2) || Dr. Ayesha Khalique
Quantum Communication Complexity || Dr. Ayesha Khalique
Переглядів 6121 день тому
Quantum Communication Complexity || Dr. Ayesha Khalique
Variational Quantum Algorithms || Dr. Bilal Tariq
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Variational Quantum Algorithms || Dr. Bilal Tariq
Constrained Optimization Algorithms (Part 2) || Dr. Bilal Tariq
Переглядів 2921 день тому
Constrained Optimization Algorithms (Part 2) || Dr. Bilal Tariq
Constrained Optimization Algorithms || Dr. Bilal Tariq
Переглядів 5321 день тому
Constrained Optimization Algorithms || Dr. Bilal Tariq
Linear Combination of Unitaries (LCU) || Dr. Muhammad Faryad
Переглядів 4821 день тому
Linear Combination of Unitaries (LCU) || Dr. Muhammad Faryad
Suzuki-Trotter Scheme for Hamiltonian Simulation || Dr. Muhammad Faryad
Переглядів 10521 день тому
Suzuki-Trotter Scheme for Hamiltonian Simulation || Dr. Muhammad Faryad
Interactive Proofs with Quantum Devices (Part 2) || Dr. Jibran Rashid
Переглядів 4121 день тому
Interactive Proofs with Quantum Devices (Part 2) || Dr. Jibran Rashid
Interactive Proofs with Quantum Devices|| Dr. Jibran Rashid
Переглядів 14321 день тому
Interactive Proofs with Quantum Devices|| Dr. Jibran Rashid
Quantum Information Science || Lecture-15-II || Shannon Entropy
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Quantum Information Science || Lecture-15-II || Shannon Entropy
Quantum Information Science || Lecture-15 || Shannon Entropy
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Quantum Information Science || Lecture-15 || Shannon Entropy
Quantum Information Science || Lecture-14-II || Application of Quantum Operation || Master Equations
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Quantum Information Science || Lecture-14-II || Application of Quantum Operation || Master Equations
Quantum Information Science || Lecture-14 || Application of Quantum Operation || Master Equations
Переглядів 2912 роки тому
Quantum Information Science || Lecture-14 || Application of Quantum Operation || Master Equations
Quantum Information Science || Lecture 13-V || Distance measure for quantum information
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Quantum Information Science || Lecture 13-V || Distance measure for quantum information
Quantum Information Science || Lecture 13-IV || Distance measure for quantum information
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Quantum Information Science || Lecture 13-IV || Distance measure for quantum information
Quantum Information Science || Lecture 13-III || Distance measure for quantum information
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Quantum Information Science || Lecture 13-III || Distance measure for quantum information
Quantum Information Science || Lecture 13-II || Distance measures for quantum information
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Quantum Information Science || Lecture 13-II || Distance measures for quantum information
Quantum Information Science || Lecture 13-I || Distance measures for quantum information
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Quantum Information Science || Lecture 13-I || Distance measures for quantum information
Quantum Information Science || Lecture 12 || BitPhase Flip, Depolarizing Channel || AmplitudeDamping
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Quantum Information Science || Lecture 12 || BitPhase Flip, Depolarizing Channel || AmplitudeDamping
Quantum Information Science || Lecture 11 || Quantum Operations: Axiomatic Approach
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Quantum Information Science || Lecture 11 || Quantum Operations: Axiomatic Approach
Quantum Information Science || Lecture 10 || Quantum Operators in Open Quantum System (Noisy)
Переглядів 5052 роки тому
Quantum Information Science || Lecture 10 || Quantum Operators in Open Quantum System (Noisy)
Quantum Information Science || Lecture 09 || EPR Paradox || Bell's Inequality || Entanglement
Переглядів 4552 роки тому
Quantum Information Science || Lecture 09 || EPR Paradox || Bell's Inequality || Entanglement
Quantum Information Science || Lecture 08 || Entanglement Dist.|| Dense Coding || Teleportation
Переглядів 4002 роки тому
Quantum Information Science || Lecture 08 || Entanglement Dist.|| Dense Coding || Teleportation
Quantum Information Science || Lecture 07 || Quantum Computing || Quantum Gates || Measurements
Переглядів 3362 роки тому
Quantum Information Science || Lecture 07 || Quantum Computing || Quantum Gates || Measurements
Hello, thank you for the video! Unfortunately, the question I had (the one I hoped, the video would answer) is still open: I wanted to see a proof that this method works. It seems you have shown that it works only for a very specific circuit (3 qubits and two choices of two-level unitaries U) and even there only for two choices of input states, namely the ones the unitary is supposed to act on. I would love to see a proof that it really is impossible for the circuit to map another state (e.g. one of the basis states which is not part of the Gray code) to be acted upon non-trivially by the controlled (reduced) unitary. Thank you!! 🙏
Un saludo desde españa profesor, VOY A APRENDER DE VD. las personas de todo el mundo siempre NO LLEVAMOS BIEN TODOS. ??????????
Very beautifully explained about implementation. Thanks for such videos.
Thomas James White Barbara Garcia Robert
thank you sir
good video
Very nice explanation Thank you so much
The voice quality is very bad
Thankyou!
Sir, excellent lecture. It would help a lot if the quality of the video is also improved so that the text on the blackboard is more visible
He has another playlist on quantum algorithms. I don't believe anyone is teaching it in depth compared to him. Thank you!! Can you upload some new videos based on recent works or developments?
Goldmine!
Sir, I am grateful for your lectures.
This guy is going on in Hindi in the middle suddenly. I think even the doubts could be clarified in English.
Looks like only a 3rd of the lecture was recorded and/or uploaded. :(
The goal was to determine the code (s). However it seems like we design the circuit (CNOT gates in particular) with prior knowledge of the code (101) which would defeat the purpose because we are not supposed to know the code. Could you please explain what I am missing?
He is taking too much of time for the questions in the beginning, infact he can explain things since it is a lecture. Why hindi in the middle now and then. thank you.
Just amazing !
Simply amazing. Thank you Sir !
Very lucid and to the point. Thank you sir !
Excellent Lecture Sir .. very crisp, precise and comprehensible.
Amazing Lecture Sir ! Very comprehensible. Thanks a ton from India.
i take alot of help from lums teachers from Sabieh Anwar ,Dr Faryad thanks alot for sharing videos on youtube
I wish to have teacher like you sir
Great method of teaching
Very lucid explanation of HHL .. Thank you professor. Respect from India.
thank you, Sir
Hello Mister Muhammad, i am a rocky in Quantum computing, but i tried to understand it a little bit. i have uploaded your example, and when i run it it gives a measured theta from 0.15625. i think it must be around 0.9 is this right, so yes what can be wrong? thanks in advance
I tried and it showed the same as you said. Use exponent=2**(x) like usual instead of reversing. Also, you will be reading the result as normal so you can use 'outcome=max(counts.items(),key=operator.itemgetter(1))[0] ' without reversing order , i.e. ([::-1]) part in the end. Worked for me
Very nicely explained
Thank you Professor. I don't understand why CCX in Oracle stands for 111 and 101 for labeled quantum states, can you explain further? What I mean is that I don't understand why the code in In[2] in Notebook specifies the labeled quantum state in this way.
Why in this sphere interpretation |1⟩ and |0⟩ are not orthogonal? It looks like if the |1⟩ vector was simply multiplied by -1 it would result in |0⟩ (flip the direction), but we know that can never happen due to orthogonality. So what would be the result of multiplication by -1 in this sphere? (certainly not the direction flip) I am very curious...
It’s a Bloch-Poincaré sphere representation. In that the orthogonal let’s lie on the opposite ends of a diameter of the sphere.
👌🏻👌🏻👌🏻
helped a lot sir!
❤
❤
Thank you Professor. How to implement the oracle in Qiskit to find a maximum element in a dataset?
is r same as query complexity?
I think the answer is yes.
Thank you for your effort Professor, Please I am still confused about the q4 qubit?! I mean, if we don't measure it, how it can influences the results in the code??
i think cause its entangled with other qubits
Finally a program that has a logical reason to run on a quantum computer other than a random number. Can you attempt to somehow use qiskit to train object detection software like yolo I don't know how you can send it a picture exactly maybe make a c++ script to convert each pixel into a qiskit script so each pixel can be something in qiskit I don't know that's for you to figure out good luck. If that's too hard don't worry about it just keep working on qiskit you do good work. Great job!
That annoying kid who doesnt stop talking in the lecture.... :/
Can you please share the notes online? It would be really helpful thank you
Nice explanation. Can u pls suggest which u are referring for proff of trotter formula and Step by step Hamiltonian simulation
Mashallah very good explaination.Keep posting these videos.I am working on QAOA
Thank you sir!
Kch nai hosktaa pakistani see
Mashallah
Hi, I am Asad. I am doing my Ph.D. at Central South University, Changsha, Hunan China in Quantum Computing. Quantum cryptography is my core area. I work on Continuous Variable Quantum Secret Sharing Schemes. This is a very helpful resource for those who are just starting to research quantum computing. Thank you for such a remarkable effort. May Allah bless you.
Dear sir i do not understand the part where you said an n-dim state psi is essentially a spherical surface of unit radius in 2^(n+1) -1 dim universe. Can you give me some references for the 2^(n+1) -1 equation. i do not get the part why you wrote such an expression to write the total no of dimensions and you subtracted -1 for the constraints. can you give me some readind material link for this.
Sir How can we contact you?
Gold lectures series. I had to deep dive into youtube to reach here. Thanks professor! Been binge watching these since last night.