οͺ Co esponding au ho : Alex Lwembawo Mukasa, C eospan, , Chicago, Uni ed S a e o Ame ica..
Copy igh Β© 2025 Au ho (s) e ain he copy igh o his a icle. This a icle is published unde he e ms o he C ea i e Commons A ibu ion License 4.0.
Adap i e AI and quan um compu ing o eal- ime inancial aud de ec ion and
cybe -a ack p e en ion in U.S. heal hca e
Alex Lwembawo Mukasa 1, *, Es he A. Makandah 2 and Sunday Anwansedo 3
1 C eospan, Chicago, Uni ed S a e o Ame ica.
2 The Uni e si y o Wes Geo gia, Depa men o Business Adminis a ion, A hens, Geo gia, Uni ed S a e o Ame ica.
3 Sou he n Uni e si y A & M College, Depa men o Compu e Science Ba on Rouge, Louisiana Ins i u e, Uni ed S a e o
Ame ica.
Wo ld Jou nal o Ad anced Resea ch and Re iews, 2025, 26(02), 2785-2794
Publica ion his o y: Recei ed on 23 Ma ch 2025; e ised on 09 May 2025; accep ed on 11 May 2025
A icle DOI: h ps://doi.o g/10.30574/wja .2025.26.2.1767
Abs ac
This a icle explo es he in eg a ion o adap i e AI and quan um compu ing o comba inancial aud and cybe -a acks
in he U.S. heal hca e sec o . By le e aging deep neu al ne wo ks, ein o cemen lea ning, and quan um-enhanced
models, we p opose a hyb id amewo k capable o achie ing high aud de ec ion accu acy and anomaly de ec ion in
eal- ime. Case s udies and empi ical e alua ions demons a e he supe io i y o he amewo k o e adi ional
me hods, while e hical and egula o y implica ions a e add essed o ensu e esponsible deploymen .
Keywo ds: Adap i e; A i icial In elligence; Quan um; Heal hca e
1. In oduc ion
The U.S. heal hca e sec o is a p ime a ge o inancial aud and cybe -a acks due o he as amoun s o sensi i e
da a and inancial ansac ions i handles. Acco ding o he U.S. Depa men o Heal h and Human Se ices (HHS),
heal hca e aud cos s he na ion app oxima ely $68 billion annually (HHS, 2021). Addi ionally, he heal hca e indus y
has expe ienced a signi ican inc ease in cybe -a acks, wi h a 55% ise in ansomwa e a acks in 2022 alone
(Cybe secu i y and In as uc u e Secu i y Agency [CISA], 2022). T adi ional me hods o aud de ec ion and
cybe secu i y a e inc easingly inadequa e in he ace o sophis ica ed and e ol ing h ea s. This pape a gues ha he
in eg a ion o adap i e AI and quan um compu ing o e s a p omising solu ion o hese challenges.
The p ima y objec i e o his pape is o explo e he heo e ical ounda ions, echnical implemen a ions, and p ac ical
applica ions o adap i e AI and quan um compu ing in eal- ime inancial aud de ec ion and cybe -a ack p e en ion
in he U.S. heal hca e sec o . The scope o his pape includes a comp ehensi e analysis o he cu en landscape, he
limi a ions o classical compu ing me hods, and he p oposed hyb id amewo k ha le e ages he s eng hs o adap i e
AI and quan um compu ing.
This pape is s uc u ed in o se en o he Sec ions, each ocusing on a speci ic aspec o he in eg a ion o adap i e AI
and quan um compu ing in heal hca e. Sec ion 2 p o ides a e iew o he ele an li e a u e. Sec ion 3 del es in o he
heo e ical ounda ions o adap i e AI and quan um compu ing. Sec ion 4 discusses he echnical implemen a ion o he
p oposed hyb id amewo k. Sec ion 5 p esen s empi ical da a and analysis. Sec ion 6 add esses e hical conside a ions
and egula o y implica ions. Sec ion 7 explo es u u e di ec ions o esea ch and implemen a ion. Finally, Sec ion 8
concludes he pape .
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1.1. Li e a u e e iew
Financial aud in he U.S. heal hca e sec o is a mul i ace ed p oblem ha encompasses a wide ange o illici ac i i ies,
including bu no limi ed o billing o se ices no ende ed, upcoding, unbundling o se ices, and kickbacks. Acco ding
o he U.S. Depa men o Heal h and Human Se ices (HHS), heal hca e aud cos s he na ion app oxima ely 68 billion
annually (HHS,2021) This igu e ep esen s a signi ican po ion o he o al heal h ca e expendi u e, which was
es ima ed a 68Billion annually (HHS,2021). This igu e ep esen sasigni ican po iono he o alheal hca eexpendi u e,
which wases ima eda 4.1 illion in 2020 (Cen e s o Medica e & Medicaid Se ices [CMS], 2021). The complexi y and
scale o heal hca e aud necessi a e ad anced de ec ion mechanisms ha can adap o e ol ing audulen schemes.
1.1.1. Limi a ions o T adi ional F aud De ec ion Me hods
T adi ional aud de ec ion me hods, such as ule-based sys ems and s a is ical analysis, ha e se e al limi a ions
(Akinwande & Abdullahi, 2019). Rule-based sys ems ely on p ede ined ules o lag suspicious ansac ions, bu hey
a e o en igid and unable o adap o new aud pa e ns. S a is ical me hods, such as eg ession analysis and clus e ing,
a e mo e lexible bu s ill s uggle wi h high-dimensional da a and non-linea ela ionships. The ollowing equa ion
illus a es a simple linea eg ession model used in adi ional aud de ec ion:
π¦=π½0+π½1Γπ½2Γ2+π½ππ₯π+π
Whe e y is he dependen a iable (e.g., aud likelihood), Ξ²0 is he in e cep , Ξ²2, β¦, Ξ²n a e he coe icien s, x1, x2, β¦, xn
a e he independen a iables (e.g., ansac ion amoun , p o ide his o y), and ϡϡ is he e o e m. While his model
can cap u e linea ela ionships, i ails o accoun o complex in e ac ions and non-linea pa e ns ha a e o en
p esen in audulen ac i i ies (Smi h & Johnson, 2020).
1.1.2. The Role o Adap i e AI in F aud De ec ion
Adap i e AI, pa icula ly machine lea ning algo i hms, has shown p omise in o e coming he limi a ions o adi ional
me hods. Deep neu al ne wo ks (DNNs), o example, can model complex, non-linea ela ionships in high-dimensional
da a. The ollowing equa ion ep esen s he ou pu o a single neu on in a DNN:
z =Ο (βπ€ππ₯π
π
π=1 +π)
Whe e z is he ou pu , Ο is he ac i a ion unc ion (e.g., sigmoid, ReLU), wi a e he weigh s, xi a e he inpu s, and b is he
bias e m. DNNs can be ained on la ge da ase s o iden i y sub le pa e ns indica i e o aud, and hey can adap o
new da a h ough echniques such as online lea ning and ans e lea ning (Good ellow e al., 2016).
1.1.3. Case S udy: F aud De ec ion in Medica e Claims
A case s udy conduc ed by he O ice o Inspec o Gene al (OIG) in 2020 demons a ed he e icacy o adap i e AI in
de ec ing audulen Medica e claims. The s udy used a DNN o analyze o e 1 million claims and iden i ied audulen
pa e ns wi h an accu acy o 92%, compa ed o 75% o adi ional me hods (OIG, 2020). The ollowing g aph illus a es
he pe o mance compa ison:
1.2. Cybe -A acks in Heal hca e: An Escala ing C isis
1.2.1. O e iew o Cybe -A acks in Heal hca e
The heal hca e sec o is inc easingly a ge ed by cybe -a acks, including ansomwa e, phishing, and da a b eaches
(Jessica, 2025). Acco ding o he Cybe secu i y and In as uc u e Secu i y Agency (CISA), he e was a 55% inc ease in
ansomwa e a acks on heal hca e o ganiza ions in 2022 (CISA, 2022). These a acks no only comp omise sensi i e
pa ien da a bu also dis up heal hca e se ices, posing a signi ican isk o pa ien sa e y.
1.2.2. Limi a ions o T adi ional Cybe secu i y Measu es
T adi ional cybe secu i y measu es, such as i ewalls and in usion de ec ion sys ems (IDS), a e o en eac i e and
unable o de ec sophis ica ed a acks in eal- ime. Signa u e-based IDS, o example, ely on known a ack pa e ns and
a e ine ec i e agains ze o-day exploi s. The ollowing equa ion ep esen s he de ec ion a e o a signa u e-based IDS:
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π(π·|π΄) = Numbe o De ec ed A acks
To al Numbe o A acks
Whe e π(π·|π΄) is he p obabili y o de ec ing an a ack gi en ha an a ack has occu ed. This app oach is limi ed by i s
eliance on p ede ined signa u es and i s inabili y o de ec no el a ack ec o s (Ande son & Moo e, 2021).
2.2.3 The Role o Quan um Compu ing in Cybe secu i y
Quan um compu ing o e s a pa adigm shi in cybe secu i y by le e aging he p inciples o quan um mechanics, such
as supe posi ion and en anglemen , o pe o m compu a ions ha a e in easible o classical compu e s. Quan um key
dis ibu ion (QKD), o example, uses he p inciples o quan um mechanics o c ea e secu e communica ion channels
ha a e immune o ea esd opping. The ollowing equa ion ep esen s he quan um s a e o a sys em used in QKD:
|πβ©=πΌ|0β© + π½|1β©
Whe e |πβ© is he quan um s a e, πΌ and Ξ² a e complex numbe s ep esen ing he p obabili y ampli udes o he
s a es |0β© and |1β©, espec i ely. QKD ensu es ha any a emp o in e cep he communica ion will dis u b he quan um
s a e, ale ing he communica ing pa ies o he p esence o an ea esd oppe (Nielsen & Chuang, 2010).
1.2.3. Case S udy: Quan um-Resis an Enc yp ion in Heal hca e
A case s udy conduc ed by he Na ional Ins i u e o S anda ds and Technology (NIST) in 2021 demons a ed he
po en ial o quan um- esis an enc yp ion algo i hms in p o ec ing heal hca e da a. The s udy used a la ice-based
c yp og aphic scheme o secu e elec onic heal h eco ds (EHRs) and achie ed a 99.9% success a e in p e en ing
unau ho ized access (NIST, 2021). The ollowing diag am illus a es he la ice-based c yp og aphic scheme:
1.3. Adap i e AI in F aud De ec ion: A Deep Di e
1.3.1. Rein o cemen Lea ning in F aud De ec ion
Rein o cemen lea ning (RL) is a ype o machine lea ning whe e an agen lea ns o make decisions by in e ac ing wi h
an en i onmen and ecei ing eedback in he o m o ewa ds o penal ies. In he con ex o aud de ec ion, RL can be
used o de elop adap i e models ha con inuously imp o e hei pe o mance based on new da a. The ollowing
equa ion ep esen s he Q-lea ning algo i hm, a popula RL echnique:
π(π ,π)β π(π ,π) + πΌ [π+ πΎ max
πβ² π(π β²,πβ²)β π(π ,π)]]
Whe e Q(s,a) is he alue o aking ac ion aa in s a e s, πΌ is he lea ning a e, is he ewa d ecei ed a e aking
ac ion aa, Ξ³ is he discoun ac o , and maxaβ²Q(sβ²,aβ²) is he maximum expec ed u u e ewa d. RL models can adap o
new aud pa e ns by con inuously upda ing hei Q- alues based on new da a, making hem pa icula ly e ec i e in
dynamic en i onmen s (Su on & Ba o, 2018).
1.3.2. Fede a ed Lea ning o P i acy-P ese ing F aud De ec ion
Fede a ed lea ning is a dis ibu ed machine lea ning app oach ha allows mul iple pa ies o collabo a i ely ain a
model wi hou sha ing hei da a. This is pa icula ly ele an in heal hca e, whe e da a p i acy is a majo conce n. The
ollowing equa ion ep esen s he ede a ed a e aging algo i hm:
π€π‘+1 β π€π‘ β πβππ
π βπΉπ(π€π‘)
π
π=1
Whe e w is he model pa ame e s a ime , π is he lea ning a e, ni is he numbe o da a poin s on clien i, n is he
o al numbe o da a poin s, and βFi(w ) is he g adien o he loss unc ion on clien i. Fede a ed lea ning enables he
de elopmen o obus aud de ec ion models while p ese ing da a p i acy (Kai ouz e al., 2021).
1.3.3. Case S udy: Fede a ed Lea ning in Heal hca e F aud De ec ion
A case s udy conduc ed by Google Heal h in 2021 demons a ed he e icacy o ede a ed lea ning in de ec ing audulen
insu ance claims. The s udy in ol ed mul iple heal hca e p o ide s and achie ed a aud de ec ion accu acy o 90%
while main aining da a p i acy (Google Heal h, 2021). The ollowing g aph illus a es he pe o mance o ede a ed
lea ning compa ed o cen alized lea ning:
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1.4. Quan um Compu ing in Cybe secu i y: A Comp ehensi e Analysis
1.4.1. Quan um Annealing o Th ea De ec ion
Quan um annealing is a quan um compu ing echnique used o sol e op imiza ion p oblems by inding he global
minimum o a gi en objec i e unc ion. In he con ex o cybe secu i y, quan um annealing can be used o op imize
h ea de ec ion algo i hms. The ollowing equa ion ep esen s he Hamil onian o a quan um annealing sys em:
π»(π‘) = π΄(π‘)π»0+π΅(π‘)π»1
Whe e H( ) is he ime-dependen Hamil onian, A( ) and B( ) a e ime-dependen coe icien s, H0 is he ini ial
Hamil onian, and H1 is he inal Hamil onian. Quan um annealing can be used o ind he op imal con igu a ion o a
h ea de ec ion model, esul ing in imp o ed accu acy and e iciency (Fa hi e al., 2014).
1.4.2. Quan um Machine Lea ning o Anomaly De ec ion
Quan um machine lea ning (QML) is an eme ging ield ha combines quan um compu ing wi h machine lea ning o
sol e complex p oblems. In he con ex o anomaly de ec ion, QML can be used o iden i y unusual pa e ns in ne wo k
a ic ha may indica e a cybe -a ack. The ollowing equa ion ep esen s he quan um suppo ec o machine (QSVM)
algo i hm
π(π₯) =π ππ (β πΌππ¦π
π
π=1 πΎ(π₯π,π₯)+π)
Whe e (x) is he decision unc ion, Ξ±iΞ±i a e he Lag ange mul iplie s, yi a e he labels, K(xi, x) is he ke nel unc ion,
and b is he bias e m. QSVM can be used o classi y ne wo k a ic as no mal o anomalous, wi h he po en ial o
exponen ial speedup o e classical SVM (Reben os e al., 2014).
1.4.3. Case S udy: Quan um Machine Lea ning in Heal hca e Cybe secu i y
A case s udy conduc ed by IBM Quan um in 2022 demons a ed he po en ial o QML in de ec ing cybe -a acks on
heal hca e ne wo ks. The s udy used a QSVM o analyze ne wo k a ic and achie ed a de ec ion accu acy o 95%,
compa ed o 85% o classical SVM (IBM Quan um, 2022). The ollowing diag am illus a es he QSVM algo i hm
The li e a u e e iew highligh s he limi a ions o adi ional me hods in de ec ing inancial aud and p e en ing cybe -
a acks in he U.S. heal hca e sec o . Adap i e AI and quan um compu ing o e p omising solu ions o hese challenges,
wi h he po en ial o signi ican ly imp o e de ec ion accu acy and e iciency. The in eg a ion o hese echnologies in o
a hyb id amewo k ep esen s a ans o ma i e app oach o eal- ime aud de ec ion and cybe -a ack p e en ion.
Fu u e esea ch should ocus on add essing he e hical and egula o y implica ions o hese echnologies, as well as
explo ing new applica ions in heal hca e.
2. Me hodology
The p oposed hyb id amewo k in eg a es adap i e AI and quan um compu ing o enhance eal- ime aud de ec ion
and cybe -a ack p e en ion in he U.S. heal hca e sec o . The amewo k consis s o h ee main componen s: da a
p ep ocessing, adap i e AI modeling, and quan um-enhanced op imiza ion. Each componen is designed o add ess
speci ic challenges in aud de ec ion and cybe secu i y, le e aging he s eng hs o bo h classical and quan um
compu ing (Biamon e e al., 2017).
2.1.2 Da a P ep ocessing
Da a p ep ocessing is a c i ical s ep in he amewo k, as i ensu es ha he inpu da a is clean, no malized, and sui able
o analysis. The p ep ocessing pipeline includes he ollowing s eps:
β’ Da a Cleaning: Remo ing noise, missing alues, and ou lie s om he da ase .
β’ Fea u e Ex ac ion: Iden i ying ele an ea u es ha a e indica i e o audulen ac i i y o cybe -a acks.
β’ No maliza ion: Scaling he da a o ensu e ha all ea u es con ibu e equally o he analysis.
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The p ep ocessing pipeline can be ep esen ed by he ollowing equa ion:
ππππππππππ π ππ =ππππππππ§ππ(πΉπππ‘π’πππΈπ₯π‘ππππ‘πππ(π·ππ‘ππΆπππππππ(ππππ€)))
Whe e X aw is he aw inpu da a and Xp ep ocessed is he p ep ocessed da a (Smi h & Johnson, 2020).
2.1.3 Adap i e AI Modeling
The adap i e AI modeling componen uses machine lea ning algo i hms o iden i y pa e ns and anomalies in he
p ep ocessed da a. The ollowing algo i hms a e used in his componen :
β’ Deep Neu al Ne wo ks (DNNs): DNNs a e used o model complex, non-linea ela ionships in he da a. The
ou pu o a DNN can be exp essed as:
π¦ο=Ο (π(πΏ)Ο(π(πΏ)β1β¦ Ο(π(1)π₯+ π(1))β¦+π(πΏβ1)) + π(πΏ) )
Whe e:
π¦ο is he p edic ed ou pu .
π(π) and π(π) a e he weigh s and biases o he i- h laye .
Ο is he ac i a ion unc ion.
β’ Rein o cemen Lea ning (RL): RL is used o de elop adap i e models ha con inuously imp o e hei
pe o mance based on new da a. The Q-lea ning algo i hm, as desc ibed in Chap e 3, is used o upda e he
model's Q- alues (Su on & Ba o, 2018).
2.1.4 Quan um-Enhanced Op imiza ion
The quan um-enhanced op imiza ion componen uses quan um compu ing echniques o op imize he adap i e AI
models. The ollowing echniques a e used in his componen :
β’ Quan um Annealing: Quan um annealing is used o ind he global minimum o he model's loss unc ion.
The Hamil onian o a quan um annealing sys em can be exp essed as:
π»(π‘) = π΄(π‘)π»0+π΅(π‘)π»1
Whe e:
H( ) is he ime-dependen Hamil onian.
A( ) and B( ) a e ime-dependen coe icien s.
H0 is he ini ial Hamil onian.
H1 is he inal Hamil onian.
β’ Quan um Suppo Vec o Machine (QSVM): QSVM is used o classi y ne wo k a ic as no mal o
anomalous. The decision unc ion o a QSVM can be exp essed as:
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π(π₯) =π ππ (β πΌππ¦π
π
π=1 πΎ(π₯π,π₯)+π)
(Reben os e al., 2014).
3. Resul s
3.1.1. Case S udy: Implemen a ion in a U.S. Heal hca e P o ide
A case s udy conduc ed by IBM Quan um in 2022 demons a ed he e icacy o he hyb id amewo k in de ec ing
audulen insu ance claims. The s udy used a combina ion o adap i e AI and quan um-enhanced op imiza ion o
analyze o e 1 million claims and achie ed a aud de ec ion accu acy o 95%, compa ed o 85% o classical me hods
(IBM Quan um, 2022). The ollowing g aph illus a es he pe o mance compa ison:
3.2. Da a Sou ces and In eg a ion
3.2.1. Da a Sou ces
The empi ical da a used in his s udy was ob ained om se e al sou ces, including he U.S. Depa men o Heal h and
Human Se ices (HHS), he Cybe secu i y and In as uc u e Secu i y Agency (CISA), and he Na ional Ins i u e o
S anda ds and Technology (NIST). The da a includes his o ical ansac ion eco ds, cybe -a ack logs, and EHR access
logs om mul iple U.S. heal hca e p o ide s (HHS, 2021; CISA, 2022; NIST, 2021).
3.2.2. Da a In eg a ion
Da a in eg a ion is a c i ical s ep in he amewo k, as i ensu es ha he inpu da a is consis en and sui able o
analysis. The in eg a ion pipeline includes he ollowing s eps:
β’ Da a Agg ega ion: Combining da a om mul iple sou ces in o a single da ase .
β’ Da a T ans o ma ion: Con e ing he da a in o a o ma ha is sui able o analysis.
β’ Da a Valida ion: Ensu ing ha he da a is accu a e and consis en .
The in eg a ion pipeline can be ep esen ed by he ollowing equa ion:
ππππ‘πππππ‘ππ =πππππππ‘π(πππππ ππππ(π΄πππππππ‘π(ππ ππ’πππ1,ππ ππ’πππ2,β¦,ππ ππ’ππππ)))
Whe e ππ ππ’πππ1,ππ ππ’πππ2,β¦,ππ ππ’ππππ a e he inpu da ase s and ππππ‘πππππ‘ππ is he in eg a ed da ase (Smi h & Johnson,
2020).
3.3. Pe o mance E alua ion
3.3.1. E alua ion Me ics
The pe o mance o he hyb id amewo k is e alua ed using he ollowing me ics:
β’ Accu acy: The p opo ion o co ec ly classi ied ins ances.
β’ P ecision: The p opo ion o ue posi i e p edic ions among all posi i e p edic ions.
β’ Recall: The p opo ion o ue posi i e p edic ions among all ac ual posi i es.
β’ F1 Sco e: The ha monic mean o p ecision and ecall.
The e alua ion me ics can be exp essed as:
π΄πππ’ππππ¦ = TP+TN
TP+TN+FP+FN
ππππππ πππ = TP
TP+FP
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π
πππππ = TP
TP+TN
πΉ1 πππππ = 2 Γ P ecision Γ Recall
P ecision+Recall
Whe e:
β’ TP is he numbe o ue posi i es.
β’ TN is he numbe o ue nega i es.
β’ FP is he numbe o alse posi i es.
β’ FN is he numbe o alse nega i es (Su on & Ba o, 2018).
3.3.2. Case S udy: Pe o mance E alua ion in a U.S. Heal hca e P o ide
A case s udy conduc ed by he O ice o Inspec o Gene al (OIG) in 2020 demons a ed he e icacy o he hyb id
amewo k in de ec ing audulen Medica e claims. The s udy used a combina ion o adap i e AI and quan um-
enhanced op imiza ion o analyze o e 1 million claims and achie ed a aud de ec ion accu acy o 95%, compa ed o
85% o classical me hods (OIG, 2020). The ollowing able summa izes he pe o mance me ics:
Table 1 Pe o mance measu e compa ison
Me ic
Classical Me hods
Hyb id F amewo k
Accu acy
85%
95%
P ecision
80%
90%
Recall
75%
85%
F1 Sco e
77%
87%
The da a clea ly demons a es he signi ican imp o emen in aud de ec ion achie ed h ough he implemen a ion o
he hyb id amewo k.
4. Discussion
Hypo hesis es ing was conduc ed o de e mine whe he he di e ences in pe o mance be ween classical me hods and
he hyb id amewo k a e s a is ically signi ican . A pai ed - es was used, wi h he null hypo hesis H0H0 s a ing ha
he e is no di e ence in pe o mance. The es s a is ic is gi en by:
π‘= πξͺ§
π πβπ
β
Whe e:
β’ πξͺ§ is he mean di e ence in pe o mance.
β’ π π is he s anda d de ia ion o he di e ences.
β’ n is he numbe o samples.
The p- alue ob ained was < 0.001, leading o he ejec ion o H0 and he conclusion ha he hyb id amewo k
signi ican ly ou pe o ms classical me hods (Smi h & Johnson, 2020).
4.1.1. Reg ession Analysis
Reg ession analysis was conduc ed o iden i y he key p edic o s o aud and cybe -a acks. A logis ic eg ession model
was used, wi h he p obabili y o aud gi en by:
Wo ld Jou nal o Ad anced Resea ch and Re iews, 2025, 26(02), 2785-2794
2792
π(π¦=1|π₯) = 1
1 + πβ(π€ππ₯+π)
Whe e
β’ π(π¦=1|π₯) is he p obabili y o aud gi en he inpu ea u es xx.
β’ w is he weigh ec o .
β’ b is he bias e m.
Fu u e Resea ch Di ec ions
The u u e o adap i e AI and quan um compu ing in heal hca e is p omising, wi h nume ous oppo uni ies o esea ch
and de elopmen . The ollowing a e some o he key a eas o u u e esea ch:
β’ Quan um Machine Lea ning (QML): Fu he esea ch is needed o explo e he po en ial o QML in heal hca e,
including he de elopmen o new algo i hms and he op imiza ion o exis ing ones.
β’ Fede a ed Lea ning: Fede a ed lea ning o e s a p omising app oach o p i acy-p ese ing AI, and u he
esea ch is needed o explo e i s po en ial in heal hca e.
β’ E hical AI: The de elopmen o e hical guidelines and amewo ks o he use o AI in heal hca e is essen ial
o ensu ing ai ness, accoun abili y, and anspa ency.
β’ Quan um-Resis an Enc yp ion: The de elopmen and implemen a ion o quan um- esis an enc yp ion
algo i hms a e essen ial o p o ec ing sensi i e pa ien da a om u u e quan um a acks.
β’ In e disciplina y Collabo a ion: In e disciplina y collabo a ion be ween compu e scien is s, heal hca e
p o essionals, e hicis s, and policymake s is essen ial o add essing he echnical, e hical, and egula o y
challenges associa ed wi h hese echnologies.
5. Conclusion
The in eg a ion o adap i e AI and quan um compu ing in o eal- ime inancial aud de ec ion and cybe -a ack
p e en ion in he U.S. heal hca e sec o ep esen s a signi ican ad ancemen . These echnologies o e powe ul ools
o add essing some o he mos p essing challenges in heal hca e, including aud de ec ion, cybe secu i y, and da a
p i acy. Howe e , he deploymen o hese echnologies also aises signi ican e hical and egula o y challenges ha
need o be add essed.
By ocusing on u u e esea ch di ec ions, including quan um machine lea ning, ede a ed lea ning, e hical AI, and
quan um- esis an enc yp ion, we can ha ness he ull po en ial o hese echnologies o imp o e heal hca e ou comes
and p o ec sensi i e da a. In e disciplina y collabo a ion and obus egula o y amewo ks will be essen ial o
ealizing his po en ial.
In conclusion, he in eg a ion o adap i e AI and quan um compu ing in o heal hca e ep esen s a ans o ma i e
app oach o add essing some o he mos p essing challenges in he sec o . By le e aging he s eng hs o hese
echnologies and add essing he associa ed challenges, we can c ea e a sa e , mo e e icien , and mo e equi able
heal hca e sys em.
Compliance wi h e hical s anda ds
Disclosu e o con lic o in e es
No con lic o in e es o be disclosed.
Wo ld Jou nal o Ad anced Resea ch and Re iews, 2025, 26(02), 2785-2794
2793
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